\sort{ mode{auto} collation{mixed} sorttypeorder{name} nameorder{ascending} } @preamble{ "\newcommand{\noopsort}[1]{} " # "\newcommand{\printfirst}[2]{#1} " # "\newcommand{\singleletter}[1]{#1} " # "\newcommand{\switchargs}[2]{#2#1} " } @STRING(DAO1 = "Dynamique de l'atmosph{\`e}re et de l'oc{\'e}an" ) @STRING(EP = "Ecole Polytechnique" ) %% Full journal names @STRING(AG = "Annales Geophysicae") @STRING(AO = "Atmosphere Ocean") @STRING(AOS = "Acta Oceanologica Sinica") @STRING(APL = "Appl. Phys. Lett.") @STRING(ARFM = "Annual Review of Fluid Mechanics") @STRING(BCOEC = "Bulletin d'information du Comit\'e d'Oc\'eanographie et d'Etude des C\^otes") @STRING(BERI = "Bulletin of the Earthquake Research Institute, University of Tokyo") @STRING(BLM = "Boundary Layer Meteorology") @STRING(CEJ = "Coastal Engineering in Japan") @STRING(CE = "Coastal Engineering") @STRING(CPR = "Computer Physics Reports") @STRING(CSR = "Continental Shelf Research") @STRING(DHZ = "Deutsche Hydrographische Zeitschrift") @STRING(DSR = "Deep Sea Research") @STRING(ECSS = "Estuarine Coastal and Shelf Science") @STRING(EL = "Europhysics Letters") @STRING(GAOS = "The Global Atmosphere and Ocean System") @STRING(GFD = "Geophysical Fluid Dynamics") @STRING(GGG = "Geochemistry Geophysics Geosystems") @STRING(GML = "Geo-Marine Letters") @STRING(GSAB = "Geological Society of America Bulletin") @STRING(HB = "Houille Blanche") @STRING(IASUGS = "Izvestikila Akademii nauk USSR Srikila geofizicheskakila") @STRING(IASUGS = "Izvestikila Akademii nauk USSR Srikila geofizicheskakila") @STRING(IASUGS = "Izvestikila Akademii nauk USSR Srikila geofizicheskakila") @STRING(IEEEGRSL = "IEEE Geoscience And Remote Sensing Letters") @STRING(IEEETGRS = "IEEE Transactions on Geoscience and Remote Sensing") @STRING(IJNMF = "International Journal for numerical methods in fluids") @STRING(JAM = "Journal of Applied Mechanics") @STRING(JCR = "Journal of Coastal Research") @STRING(JFM = "Journal of Fluid Mechanics") @STRING(JGR = "Journal of Geophysical Research") @STRING(JHE = "Journal of Hydraulics Engineer") @STRING(JOSA = "Journal of the optical Society of America") @STRING(JOSJ = "Journal of the Oceanographical Society of Japan") @STRING(JPO = "Journal of Physical Oceanography") @STRING(JSP = "Journal of Sedimentary Petrology") @STRING(JMR = "Journal of Marine Research") @STRING(JWPCOE = "Journal of Waterway, Port, Coastal and Ocean Engineering") @STRING(JG = "Journal of Geology") @STRING(LO = "Limnology and Oceanography") @STRING(MG = "Marine Geology") @STRING(MGD = "Marine Geodesy") @STRING(MIGBA = "M\'emoires de l'Institut G\'eologique du Bassin Aquitain") @STRING(MWR = "Monthly Weather Review") @STRING(NC = "Nuovo Cimento") @STRING(OE = "Ocean Engineering") @STRING(OM = "Ocean Modelling") @STRING{PACO = "Parallel Computing"} @STRING(PCPS = "Proceedings of the Cambridge philosophical society")@STRING(PF = "Physics of Fluids") @STRING(PRE = "Physical Review E") @STRING(PTRS = "Philosophical transactions of the Royal Society, London") @STRING(RG = "Reviews of Geophysics") @STRING(RS = "Radio Science") @STRING(RQE = "Radiophysics and Quantum Electronics") @STRING(WF = "Weather and Forecasting") @STRING(WM = "Wave Motion") @STRING(WRM = "Waves in Random Media") %% Abbreviated journal names @STRING(AOR = "Appl. Ocean Res.") @STRING(ARFM ="Annu. Rev. Fluid Mech.") @STRING(BAMS = "Bull. Amer. Meterol. Soc.") @STRING(BERI = "Bull. Earthquake Res. Inst. Univ. Tokyo") @STRING(BLM = "Boundary-Layer Meteorol.") @STRING(CE = "Coastal Eng.") @STRING(CEJ = "Coastal Eng. Japan") @STRING(CJRS = "Can. J. Remote Sensing") @STRING(CPAM = "Comm. Pure and Appl. Math.") @STRING(CPR = "Computer Physics Reports") @STRING(CRAS = "C. R. Acad. Sci. Paris") @STRING(CRG = "Comptes Rendus G\'{e}osciences") @STRING(CSR = "Continental Shelf Research") @STRING(DANSSSR = "Dokl. Akad. Nauk SSSR" ) @STRING(DAO = "Dyn. Atmos. Oceans") @STRING(DHZ = "Deut. Hydrogr. Z.") @STRING(DSR = "Deep Sea Res.") @STRING(DSR1 = "Deep Sea Res. I") @STRING(DSR2 = "Deep Sea Res. II") @STRING(EJMB = "Eur. J. Mech. B/Fluids") @STRING(EL = "Europhys. Lett.") @STRING(ECSS = "Estuarine Coast. Shelf Sci.") @STRING(GAOS = "Global Atmos. Ocean Syst.") @STRING(GFD = "Geophys. Fluid Dyn.") @STRING(GML = "Geo-Marine Letters") @STRING(GRL = "Geophys. Res. Lett.") @STRING(IASUGS = "Izv. Geophys. Ser. Acad. Sci., USSR") @STRING(IAS = "Izv. Acad. Sci.") @STRING(IAOP = "Izv. Atmos. Ocean. Phys.") @STRING(IEEEJOE= "IEEE J. Oceanic Eng.") @STRING(IEEETAP= "IEEE Trans. Antennas Propagat.") @STRING(IEEETGRS= "IEEE Trans. on Geosci. and Remote Sensing") @STRING(IJOPE = "Int. J. Offshore Polar Engng") @STRING(IJRS = "Int. J. Remote Sensing") @STRING(JAM = "J. Applied Mech.") @STRING(JAS = "J. Atmos. Sci.") @STRING(JASA = "J. Acoust. Soc. Amer.") @STRING(JTECH = "J. Atmos. Ocean Technol.") @STRING(JC = "Journal of Climate") @STRING(JCR = "Journal of Coastal Research") @STRING(JCP = "J. Comp. Phys.") @STRING(JFM = "J. Fluid Mech.") @STRING(JG ="Journal of Geology") @STRING(JGR = "J. Geophys. Res.") @STRING(JHR = "J. Hydraul. Res.") @STRING(JIMA = "J. Inst. Maths Applics") @STRING(JMR = "J. Mar. Res.") @STRING(JMS = "J. Mar. Sys.") @STRING(JO = "Journal of Oceanography") @STRING(JOSA = "J. Opt. Soc. Am.") @STRING(JOSJ = "J. Oceanogr. Soc. Japan") @STRING(JPO = "J. Phys. Oceanogr.") @STRING(JPT = "J. Pet. Technol.") @STRING(JRSSSB = "J. Roy. Statist. Soc. Ser. B") @STRING(JSP = "J. Sediment. Petrol.") @STRING(JWHD = "J. Waterways, Harbours Div.") @STRING(JWHCD = "J. Waterways, Harbours, Coastal Div.") @STRING(JWPCOE = "J. of Waterway, Port Coast. Ocean Eng.") @STRING(LO = "Limnol. Oceanogr.") @STRING(MAP = "Meteorol. Atmos. Phys.") @STRING(MCM = "Math. Comp. Modelling") @STRING(MFR = "Mar. Freshwater Res.") @STRING(MIGBA ="M\'emoires de l'Institut G\'eologique du Bassin Aquitain") @STRING(MNRASGS="Mon. Not. R. Astron. Soc., Geophys. Suppl.") @STRING(MPCPS= "Math. Proc. Camb. Phil. Soc.") @STRING(MWR= "Mon. Weather Rev.") @STRING(NPG= "Nonl. Proc. Geophys.") @STRING(OA = "Oceanol. Acta") @STRING(OE = "Ocean Eng.") @STRING(OM = "Ocean Modelling") @STRING(GSAB = "Geological Society of America Bulletin") @STRING(PCPS = "Proceedings of the Cambridge philosophical society") @STRING(PF = "Phys. of Fluids") @STRING(PIEEE = "Proc. IEEE") @STRING(PM = "Phil. Mag.") @STRING(PO = "Progress in Oceanography") @STRING(PTRS = "Phil. Trans. Roy. Soc. London") @STRING(PTRSLA = "Phil. Trans. Roy. Soc. London A") @STRING(PR = "Phys. Rev.") @STRING(PRL = "Phys. Rev. Lett.") @STRING(PRSL = "Proc. Roy. Soc. of London") @STRING(PhRSLA = "Phil. Trans. Roy. Soc. Lond. A") @STRING(PRSLA = "Proc. Roy. Soc. Lond. A") @STRING(QJAM = "Quart. Journ. Appl. Math.") @STRING(QJMAM = "Quart. Journ. Mech. and Applied Math.") @STRING(QJRMS = "Quart. Journ. Roy. Meteorol. Soc.") @STRING(RG = "Rev. of Geophys.") @STRING(RGSP = "Rev. Geophys. Space Phys.") @STRING(SIAMJAM = "SIAM J. App. Math.") @STRING(SPD = "Soviet Phys. Dokl.") @STRING(TAGU = "Trans. Am. Geophys. Union") @STRING(TCFD = "Theoret. Comput. Fluid Dynamics") @STRING(TCPS = "Trans. Camb. Phil. Soc.") @STRING(WRR = "Water Resources Res.") @STRING(ZAMM = "Z. angew. Math. Mech.") %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % GENERAL WAVES AND PHYSICS BOOKS %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @BOOK{Forel1894, author = "Fran{\c c}cois-Alphose Forel", title = "Le {L\'e}man", publisher = "Slatkine Reprints", volume = "II", pages = "256", year = 1998, note = "First published in 1894", address="Geneva", } @book{Lamb1932, year = 1932, author = "Horace Lamb", title = "Hydrodynamics", edition = {6th}, publisher = "Cambridge University Press", address = "Cambridge, England", pages = "738", } @INCOLLECTION{Wehausen&Laitone1960, author = "John Vrooman Wehausen and Edmund V. Laitone", title = "Surface waves", volume ="IX", booktitle = "Encyclopedia of physics", publisher = "Springer-Verlag", editor="S. Fl{\"u}gge", year = "1960", chapter = "VII", pages="446--815", url="http://www.coe.berkeley.edu/SurfaceWaves/", } @BOOK{Landau&Lifschitz1960, author = "L. D. Landau and E. M. Lifshitz", title = "Mechanics", pages = "524--526", year = 1960, publisher = "Pergamon Press Addison-Wesley", address="Reading, MA", } @BOOK{Kinsman1965, author = "Blair Kinsman", title = "Wind waves", publisher = "Prentice-Hall", year = "1965", note="676 p. Reprinted by Dover Phoenix editions, Mineola, N. Y.", address="Englewood Cliffs, N. J.", } @BOOK{Jenkins&Watts1968, author = "Jenkins, G.M. and Watts, D.G.", title = "Spectral analysis", publisher = "Holden-Day", year = "1968", address="San Francisco", } @BOOK{Barber1969, author = "Barber, N. F.", title = "Water waves", series="The Wykeham Science Series for Schools and Universities", publisher = "Wykeham Publications", year = 1969, address="London", pages="142", where="Holthuijsen", } @BOOK{Kitaigorodskii1970, author = "Kitaigorodskii, S.A.", title = "The physics of air-sea interaction", publisher = "Israel Program for Scientific Translations", year = "1970", note="A. Baruch, translator", pages="237", where="Young1999", } @BOOK{Abramowitz&Stegun1972, author = "M. Abramowitz and I. A. Stegun", title = "Handbook of mathematical functions", publisher = "National Bureau of Standards", year = 1972, address="Washington, D. C.", } @BOOK{Whitham1974, author = "G. B. Whitham", title = "Linear and nonlinear waves", publisher = "Wiley", year = "1974", note="636 p.", address="New York", } @BOOK{Roseau1976, author = "M. Roseau", title = "Asymptotic wave theory", publisher = "Elsevier", year = "1976", where="Porter&Porter2006", } @BOOK{Phillips1977, author = "O. M. Phillips", title = "The dynamics of the upper ocean", publisher = "Cambridge University Press", year = "1977", note="336 p.", address="London", } @BOOK{Schlichting1979, author = "Hermann Schlichting", title = "Boundary layer theory", publisher = "McGraw-Hill", edition = "seventh", year = 1979, } @BOOK{Lighthill1978, author = "James Lighthill", title = "Waves in fluids", publisher = "Cambridge University Press", year = "1978", note="504 p.", address="Cambridge, United Kingdom", } @BOOK{LeBlondandMysak1978, author = "LeBlond, P.H. and Mysak, L.A.", title = "Waves in the Ocean", publisher = "Elsevier", year = "1978", note="602 p.", address="Amsterdam, The Netherlands", where="Young1999", } @ARTICLE{LeBlondandMysak1979, author = "Paul H. Leblond; Lawrence A. Mysak", title = "Ocean Waves: A Survey of Some Recent Results", journal ="SIAM Review", volume = 21, number=3, pages = "289--328", year = 1979, where="PDF", } @BOOK{Priestley1981, author = "M. B. Priestley", title = "Spectral analysis and time series", publisher = "Academic Press", year = "1981", note="890 p.", address="London", } @BOOK{Adler1981, author = "Adler, R.J.", title = "The Geometry of Random Fields", publisher = "John Wiley", year = "1981", address="New York", } % Vagues et ouvrages p-troliers en mer %SUSBIELLES Gilles, BRATU Christian, 1981, ISBN 2-7108-0366-6, 162 Euros % Editions Technip, Paris @BOOK{SWAMP, author = "{SWAMP Group}", title = "Ocean wave modelling", year = 1984, publisher = "Plenum Press", address="New York", } @BOOK{Crapper1984, author = "G. D. Crapper", title = "Introduction to water waves", publisher = "Ellis Horwood Ltd.", address="Chichester", year = "1985", pages="224", where="Holthuijsen", } @BOOK{Davidan&al.1985, author = "I.N. Davidan and L.I. Lopatukhin and V.A. Rozhkov", title = "Wind sea in the World ocean", publisher = "Gidrometeoizdat, Leningrad", year = "1985", note="in Russian", } @BOOK{Goda1985, author = "Goda, Y.", title = "Random seas and design of marine structures", publisher = "University of Tokyo Press", year = "1985", note="323 p.", } @BOOK{Craik1985, author = "A. D. D. Craik", title = "Wave interactions and fluid flows", publisher = "Cambridge University Press", year = "1985", address="Cambridge", pages="322", } @ARTICLE{Peregrine1985, author = "Paul H. Leblond; Lawrence A. Mysak", title = "Water Waves and their Development in Space and Time", journal ="SIAM Review", volume = 400, pages = "1--18", year = 1985, where="PDF", } @BOOK{Stull1988, author = "Roland B. Stull", title = "An introduction to boundary layer meteorology", publisher = "Kluwer Academic Publishers", year = "1989", note="670 p. ISBN: 90-227-2969-4", address="Dordrecht, The Netherlands", } @BOOK{Castillo1988, author = "Castillo, E.", title = "Extreme value theory in engineering, Statistical Modeling and Decision Science", publisher = "Academic Press", year = "1988", note="389 p.", address="Boston", where="Holthuijsen", } @BOOK{Mei1989, author = "C. C. Mei", title = "Applied dynamics of ocean surface waves", publisher = "World Scientific", year = "1989", edition = "second", note="740 p.", address="Singapore", } @BOOK{Rao&al.1990, author = "P.K. Rao and S.J. Holmes and R.K. Anderson and J.S. Winston and P.E. Lehr", title = "Weather Satellites: Systems, Data, and Environmental Applications", publisher = "American Meteorological Society", address="Boston", pages = "319", year = 1990, } @BOOK{WAMBook, author = "G. J. Komen and L. Cavaleri and M. Donelan and K. Hasselmann and S. Hasselmann and P. A. E. M. Janssen", title = "Dynamics and modelling of ocean waves", publisher = "Cambridge University Press", year = "1994", address="Cambridge", pages = "554", } @INPROCEEDINGS{Battjes1994, author = "J. A. Battjes", title = "Shallow water wave modelling", booktitle = "Proc. Int. Symp.: Waves - Physical and Numerical Modelling, Univ. of British Columbia, Vancouver", organization = "ASCE", editor="M. Isaacson and M. Quick", pages="1--23", year = 1994, } @BOOK{Dingemans1997a, author = "Marteen W. Dingemans", title = "Water wave propagation over uneven bottoms. Part 1 linear wave propagation", publisher = "World Scientific", year = "1997", note="471 p.", address="Singapore", } @BOOK{Komar1998, author = "Paul D. Komar", title = "Beach processes and sedimentation", publisher = "Prentice-Hall", year = "1998", edition = "second", note="544 p.", } @BOOK{Ochi1998, author = "Michel K. Ochi", title = "Ocean waves, the stochastic approach", publisher = "Cambridge University Press", pages = "319", year = 1998, } @BOOK{Fabrikant&Stepanyants1998, author = "A. L. Fabrikant and Yu. A. Stepanyants", title = "Propagation of waves in shear flows", publisher = "World Scientific", year = "1997", pages = "287", address="Singapore", where="SHOM", } @BOOK{Nielsen1992, author = "Peter Nielsen", title = "Coastal bottom boudary layers and sediment transport", publisher = "World Scientific Publishing", year = "1992", } @BOOK{Milliman1987, editor = "John D. Milliman and W. Redwood Wright", title = "The marine environment of the {U.S. Atlantic} continental slope and rise", publisher = "Jones and Bartlett publishers", year = 1987, } @BOOK{Dean&Dalrymple1991, author = "R. G. Dean and R. A. Dalrymple", title = "Water wave mechanics for engineers and scientists", publisher = "World Scientific", year = "1991", edition = "second", note="353 pp.", address="Singapore", where="paper", } @BOOK{Soulsby1997, author = "Richard Soulsby", title = "Dynamics of marine sands, a manual for practical applications", publisher = "Thomas Telford Publications", pages = "256", year = 1997, address="London", } @BOOK{Young1999, author = "I. R. Young", title = "Wind generated ocean waves", publisher = "Elsevier Science", pages = "288", year = 1999, address="Oxford", } @BOOK{USACE2002, author = "{U. S. Army Corps of Engineers}", title = "Coastal Engineering Manual, Engineering Manual 1110-2-1100", publisher = "U. S. Army Corps of Engineers", year = 2002, address="Washington, D. C.", url="http://chl.erdc.usace.army.mil/chl.aspx?p=s&a=PUBLICATIONS;8", } @BOOK{Lavrenov2003, author = "Igor V. Lavrenov", title = "Wind-waves in oceans: dynamics and numerical simulations", publisher = "Springer", pages = "376", year = 2003, address="Berlin", } @BOOK{Janssen2004, author = "Peter Janssen", title = "The interaction of ocean waves and wind", publisher = "Cambridge University Press", pages = "300", year = "2004", address="Cambridge", isbn="0 521 46540 0" } @BOOK{Adler&Taylor2007, author = "Adler, R.J. and Taylor, J.E.", title = "Random fields and geometry", publisher = "Springer", year = "2007", address="New York", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %Popular science texts %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Bascom1959, author="Willard Bascom", title = "Ocean waves", pages = "45--59", year = "1959", journal = "Scientific American", volume="201", number="2", where="paper", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % History of wave research %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Saint-Venant&Flamant1888, author = "Adh{\'e}mar Jean Claude Barr{\'e} de Saint-Venant and A. Flamant", title = "De la houle et du clapotis", journal = "Annales des Ponts et Chauss{\'e}es", volume = 6, pages = "705--773", year = 1888, where="paper", } @ARTICLE{Batchelor1975, author = "G. K. Batchelor", title = "An unfinished dialogue with {G. I. Taylor}", journal = JFM, volume = 70, pages = "625--638", year = 1975, where="paper", } @INCOLLECTION{Ursell1999, author = "F. Ursell", title = "Reminiscences of the early days of the spectrum of ocean waves", booktitle = "Wind-over-wave couplings", publisher = "Clarendon Press, Oxford, U. K.", editor = "S. G. Sajjadi and N. H.Thomas and J. C. R. Hunt", pages = "127--137", year = 1999, } @ARTICLE{Craik2004, author = "Alex D. D. Craik", title = "The origins of water wave theory", journal = ARFM, volume = 36, pages = "1--28", year = 2004, where="paper", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% WAVES INTEGRAL PROPERTIES AND VARIATIONAL PRINCIPLES %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Starr1947a, author = "Victor P. Starr", title = "A momentum integral for surface waves in deep water", journal = JMR, volume = 6, pages = "126--135", year = 1947, where="paper", } @ARTICLE{Starr1947b, author = "Victor P. Starr", title = "Momentum and energy integrals for gravity waves of finite height", journal = JMR, volume = 6, pages = "175--193", year = 1947, where="paper", } @ARTICLE{Platzman1947, author = "George W. Platzman", title = "The partition of energy in periodic irrotational waves on the surface of deep water", journal = JMR, volume = 6, pages = "194--202", year = 1947, where="paper", note="(ec-ep)/ep ~ 1/8 for highest wave", } @ARTICLE{Phillips1961a, author = "O. M. Phillips", title = "On the dynamics of unsteady gravity waves of finite amplitude. {Part 2. L}ocal properties of a random wave field", journal = JFM, volume = 9, pages = "143--155", year = 1961, } @ARTICLE{Penfield1966, author = "Penfield, Jr., Paul", title = "Hamilton's principle for fluids", journal = PF, volume = 9, number=6, pages = "1184--1194", year = 1966, where="paper", } @ARTICLE{Witham1970, author = "G. B. Witham", title = "Two-timing, variational principles and waves", journal = JFM, volume = 44, pages = "373--395", year = 1970, where="paper", } @ARTICLE{Hayes1970, author = "W. D. Hayes", title = "Conservation of action and modal wave action", journal = PRSLA, volume = "320", pages = "187--208", year = 1970, } @ARTICLE{Jones1973, author = "W. L. Jones", title = "Asymmetric wave-stress tensors and wave spin", journal = JFM, volume = 58, year = 1973, pages="737--747", where="PDF", } @ARTICLE{Keady&Norbury1975, author = "G. Keady and J. Norbury", title = "Water waves and conjugate streams", journal = JFM, volume = 70, pages = "663--671", year = 1975, where="paper", } @ARTICLE{Longuet-Higgins1975, author = "M. S. Longuet-Higgins", title = "Integral relations for gravity waves of finite amplitude", journal = PRSL, volume = "A342", pages = "157--174", year = 1975, where="PDF", } @ARTICLE{Crapper1979, author = "G. D. Crapper", title = "Energy and momentum integrals for progressive capillary-gravity waves", journal = JFM, volume = "94", pages = "13--24", year = 1979, } @ARTICLE{Benzi&al.1979, author = "R. Benzi and E. Salusti and A. Sutera", title = "Variational approach to gravity waves in terms of streamfunction", journal = JPO, volume = "9", pages = "619--620", year = 1979, where="PDF", } @ARTICLE{Longuet-Higgins1980b, author = "M. S. Longuet-Higgins", title = "Spin and angular momentum in gravity waves", journal = JFM, volume = 97, year = 1980, pages="1--25", where="PDF", } @ARTICLE{Benjamin&Olver1983, author = "T. B. Benjamin and P. J. Olver", title = "Hamiltonian structure, symmetries and conservation laws for water waves", journal = JFM, volume = 125, year = 1983, pages="137--185", where="LH1983", } @ARTICLE{Longuet-Higgins1983, author = "M. S. Longuet-Higgins", title = "On integrals and invariants for inviscid, irrotational flow under gravity", journal = JFM, volume = 134, year = 1983, pages="155--159", where="paper", } @ARTICLE{Longuet-Higgins1984, author = "M. S. Longuet-Higgins", title = "New integral relations for gravity waves of finite amplitude", journal = JFM, volume = 149, pages = "205--215", year = 1984, note="see also Yu and Wu, J. Fluid Mech., 1987", } @ARTICLE{Yu&Wu1987, author = "Zhouwen Yu and Jin Wu", title = "On the integral relationship for mean angular momentum of gravity waves in finte-depth water", journal = JFM, volume = 180, pages = "471--473", year = 1987, where="paper", } @ARTICLE{Shields&Webster1988, author = "Jonathan J. Shields and William C. Webster", title = "On direct methods in water-wave theory", journal = JFM, volume = 197, pages = "171--199", year = 1988, where="PDF", } @ARTICLE{Benjamin1995, author = "T. Brooke Benjamin", title = "Verification of the {B}enjamin-{L}ighthill conjecture about steady water waves", journal = JFM, volume = 295, pages = "337--356", year = 1995, } @ARTICLE{Zakharov&Kusnetsov1997, author = "V. E. Zakharov and E. A. Kuznetsov", title = "Hamiltonian formalism for nonlinear waves", journal = "Physics-Uspekhi", volume = 40, pages = "1087--1116", year = 1997, where="paper", } @ARTICLE{Jonsson1998, author = "Ivar G. Jonsson", title = "Wave action flux: a physical interpretation", journal = JFM, volume = 368, pages = "155--164", year = 1998, where="paper", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Wave kinematics %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Poisson1818, AUTHOR = "S. D. Poisson", TITLE = "M{\'e}moire sur la th{\'e}orie des ondes", JOURNAL = "M{\'e}m. Acad. R. Sci. Inst. France", YEAR = 1818, VOLUME = "2nd Ser.", PAGES = "70--186", where="Craik2004", } @INCOLLECTION{Airy1841, author = "G. B. Airy", title = "Tides and waves", booktitle = "Encyclopedia metropolitana (1817--1845)", publisher = "London", editor="H. J. Rose et al.", year = "1841", where="Craik2004", } @ARTICLE{vonGerstner1809, AUTHOR = "F. J. von Gerstner", TITLE = "Theorie der Wellen", JOURNAL = "Ann. Phys.", YEAR = 1809, VOLUME = 32, PAGES = "412--440", } @ARTICLE{Levi-Civita1925, author = "T. Levi-Civita", title = "D{\'e}termination rigoureuse des ondes permanentes d'ampleur finie", journal = "Matematische Annalen", volume = "XCII", pages = "264--314", year = 1925, where="paper", } @ARTICLE{Struik1926, author = "D. J. Struik", title = "D{\'e}termination rigoureuse des ondes irrotationelles p-riodiques dans un canal - profondeur finie", journal = "Matematische Annalen", volume = "XCV", pages = "595--634", year = 1926, where="paper", } @ARTICLE{Miche1944b, AUTHOR = "A. Miche", TITLE = "Mouvements ondulatoires de la mer en profondeur croissante ou d{\'e}croissante. {P}remi{\`e}re partie. {M}ouvements ondulatoires p{\'e}riodiques et cylindriques en profondeur constante", JOURNAL = "Annales des Ponts et Chauss{\'e}es", YEAR = 1944, VOLUME = "Tome 114", PAGES = "42--78", where="paper", } @ARTICLE{Friedrichs1948, AUTHOR = "K. O. Friedrichs", TITLE = "On the derivation of the shallow water theory", JOURNAL = CPAM, YEAR = 1948, VOLUME = 1, PAGES = "81--85", where="paper", } @ARTICLE{Ursell1953, AUTHOR = "F. Ursell", TITLE = "The long-wave paradox in the theory of gravity waves", JOURNAL = PCPS, YEAR = 1953, VOLUME = 49, PAGES = "685--694", where="paper", } @ARTICLE{De1955, AUTHOR = "De, S. C.", TITLE = "Contributions to the theory of Stokes waves", JOURNAL = PCPS, YEAR = 1955, VOLUME = 51, PAGES = "713--736", where="Cockelet 1977", } @ARTICLE{Laitone1960, AUTHOR = "E. V. 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Whitham", title = "A general approach to linear and non-linear dispersive waves using a {L}agrangian", journal = JFM, volume = 22, pages = "273--283", year = 1965, where="paper", } @ARTICLE{Longuet-Higgins1969a, author = "M. S. Longuet-Higgins", title = "On the transport of mass by time-varying ocean currents", journal = DSR, volume = 16, pages = "431--447", year = 1969, } @ARTICLE{Bretherton1969, author = "Francis P. Bretherton", title = "On the mean motion induced by internal gravity waves", journal = JFM, volume = 36, pages = "785--803", year = 1971, } @ARTICLE{Bretherton1969b, author = "Francis P. Bretherton", title = "Momentum transport by gravity waves", journal = QJRMS, volume = 95, pages = "213--243", year = 1969, } @ARTICLE{Hasselmann1970, author = "K. Hasselmann", title = "Wave-driven inertial oscillations", journal = GFD, volume = 1, pages = "463--502", year = 1970, } @ARTICLE{Pollard1970, author = "R. T. Pollard", title = "Surface waves with rotation: an exact solution", journal = JGR, volume = 75, pages = "5895--5898", year = 1970, } @ARTICLE{Hasselmann1971, author = "Klaus Hasselmann", title = "On the mass and momentum transfer between short gravity waves and larger-scale motions", journal = JFM, volume = 4, pages = "189--205", year = 1971, } @ARTICLE{Toba1972, author = "Yoshiaki Toba", title = "Local balance in the air-sea boundary processes. {I} On the growth process of wind waves", journal = JOSJ, volume = 28, pages = "109--121", year = 1972, url="http://www.terrapub.co.jp/journals/JO/JOSJ/pdf/2803/28030109.pdf", } @ARTICLE{Peierls1976, author = "Rudolf Peierls", title = "The momentum of light in a refracting medium", journal = PRSLA, volume = 347, pages = "475--491", year = 1976, } @ARTICLE{Scott&Csanady1976, author = "J. T. Scott and G. T. Csanady", title = "Nearshore currents off Long Island", journal = JGR, volume = 81, pages = "5401--5409", year = 1976, } @ARTICLE{Andrews&McIntyre1976, author = "D. G. Andrews and M. E. McIntyre", title = "Planetary waves in horizontal and vertical shear: the generalized {Eliassen-Palm} relation and the mean zonal acceleration", journal = JAS, volume = 33, number="11", pages = "2031--2048", year = 1976, where="paper", } @ARTICLE{Andrews&McIntyre1976b, author = "D. G. Andrews and M. E. McIntyre", title = "Planetary waves in horizontal and vertical shear: asymptotic theory for equatorial waves in weak shear", journal = JAS, volume = 33, number="33", pages = "2049--2053", year = 1976, where="paper", } @ARTICLE{Longuet-Higgins1977, author = "M. S. Longuet-Higgins", title = "The mean forces exerted by waves on floating or submerged bodies with applications to sand bars and wave power machines", journal = PRSLA, volume = 352, pages = "463--480", year = 1977, where="PDF", } @ARTICLE{Andrews&McIntyre1978a, author = "D. G. Andrews and M. E. McIntyre", title = "An exact theory of nonlinear waves on a {L}agrangian-mean flow", journal = JFM, volume = 89, pages = "609--646", year = 1978, } @ARTICLE{McIntyre1981, author = "M. E. McIntyre", title = "On the 'wave momentum' myth", journal = JFM, volume = 106, pages = "331--347", year = 1981, } @ARTICLE{Kenyon1983, author = "Kern E. Kenyon", title = "On the depth of wave influence", journal = JPO, volume = 13, pages = "1968--1970", year = 1983, } @ARTICLE{McIntyre1988, author = "M. E. McIntyre", title = "A note on the divergence effect and the {L}agrangian-mean surface elevation in periodic water waves", journal = JFM, volume = 189, pages = "235--242", year = 1988, } @ARTICLE{McIntyre&Norton1990, author = "M. E. McIntyre and W. A. Norton", title = "Dissipative wave-mean interactions and the transport of vorticity or potential vorticity", journal = JFM, volume = 212, pages = "403--435", year = 1990, } @INPROCEEDINGS{Hasselmann1991, author = "K. Hasselmann", title = "Epilogue: waves, dreams, and visions", editor = "R. Beal", booktitle = "Directional ocean wave spectra", publisher = "The Johns Hopkins University Press, Baltimore", pages = "205--208", year = 1991, } @ARTICLE{Kirby&Lee1993, author = "James T. Kirby and Changhoon Lee", title = "Short waves in rotating, shallow tank with bathymetry: a model equation in the mild slope approximation", journal = SIAMJAM, volume = 53, pages = "1381--1400", year = 1993, } @ARTICLE{Holm1996, author = "Darryl D. Holm", title = "The ideal {C}raik-{L}eibovich equations", journal = "Physica D", volume = 98, pages = "415--441", year = 1996, } @ARTICLE{Gjaja&Holm1996, author = "Ivan Gjaja and Darryl D. Holm", title = "Self-consistent {H}amiltonian dynamics of wave mean-flow interaction for a rotating stratified incompressible fluid", journal = "Physica D", volume = 98, pages = "343--378", year = 1996, where="paper", } @ARTICLE{Yih1997, author = "Chia-Shun Yih", title = "The role of drift mass in the kinetic energy and momentum of periodic water waves and sound waves", journal = JFM, volume = 331, pages = "429--438", year = 1997, } @ARTICLE{Groeneweg&Klopman1998, author = "J. Groeneweg and G. Klopman", title = "Changes in the mean velocity profiles in the combined wave-current motion described in {GLM} formulation", journal = JFM, volume = 370, pages = "271--296", year = 1998, } @ARTICLE{Buhler&McIntyre1998, author = "Oliver B{\"u}hler and Michael E. McIntyre", title = "On non-dissipative wave-mean interactions in the atmosphere or oceans", journal = JFM, volume = 354, pages = "301--343", year = 1998, } @PHDTHESIS{Groeneweg1999, author = "Jacco Groeneweg", title = "Wave-current interactions in a generalized {L}agrangian mean formulation", school = "Delft University of Technology, The Netherlands", year = 1999, } @ARTICLE{Lentz&al.1999, author = "Steve Lentz and R. T. Guza and Steve Elgar and Falk Feddersen and T. H. C. Herbers", title = "Momentum balances on the {N}orth {C}arolina inner shelf", journal = JGR, volume = 104, number = "C8", pages = "18205--18226", year = 1999, } @ARTICLE{Holm1999, author = "Darryl D. Holm", title = "Fluctuation effects on {3D L}agrangian and {E}ulerian mean fluid motions", journal = "Physica D", volume = 133, pages = "215--269", year = 1999, } @ARTICLE{Buhler2000, author = "Oliver B{\"u}ler", title = "On the vorticity transport due to dissipating or breaking waves in shallow-water flow", journal = JFM, volume = 407, pages = "235--263", year = 2000, ABSTRACT = { Theoretical and numerical results are presented on the transport of vorticity (or potential vorticity) due to dissipating gravity waves in a shallow-water system with background rotation and bottom topography. The results are obtained under the assumption that the flow can be decomposed into small-scale gravity waves and a large-scale mean flow. The particle-following formalism of 'generalized Lagrangian-mean' theory is then used to derive an 'effective mean force' that captures the vorticity transport due to the dissipating waves. This can be achieved without neglecting other, non-dissipative, effects which is an important practical consideration. It is then shown that the effective mean force obeys the so-called 'pseudomomentum rule', i.e. the force is approximately equal to minus the local dissipation rate of the wave's pseudomomentum. However, it is also shown that this holds only if the underlying dissipation mechanism is momentum-conserving. This requirement has important implications for numerical simulations, and these are discussed. The novelty of the results presented here is that they have been derived within a uniform theoretical framework, that they are not restricted to small wave amplitude, ray-tracing or JWKB-type approximations, and that they also include wave dissipation by breaking, or shock formation. The theory is tested carefully against shock-capturing nonlinear numerical simulations, which includes the detailed study of a wavetrain subject to slowly varying bottom topography. The theory is also cross-checked in the appropriate asymptotic limit against recently formulated weakly nonlinear theories. In addition to the general finite-amplitude theory, detailed small-amplitude expressions for the main results are provided in which the explicit appearance of Lagrangian fields can be avoided. The motivation for this work stems partly from an on-going study of high-altitude breaking of internal gravity waves in the atmosphere, and some preliminary remarks on atmospheric applications and on three-dimensional stratified versions of these results are given.}, } @ARTICLE{Phillips2001, author = "W. R. C. Phillips", title = "On the pseudomomentum and generalized Stokes drift in a spectrum of rotational waves", journal = JFM, volume = 430, pages = "209--229", year = 2001, where="PDF", } @ARTICLE{Holm2002, author = "Darryl D. Holm", title = "Averaged {L}agrangians and the mean effects of fluctuations in ideal fluid dynamics", journal = "Physica D", volume = 179, pages = "253--286", year = 2002, } @INPROCEEDINGS{Perrie&al.2002, author = "W. Perrie and C. Tang and Y. Hu and B. M. De{T}racy", title = "The partition of energy into waves and currents", booktitle = "Preprints of the 7th International workshop on wave hindcasting and forecasting, Banff, Canada", year = 2002, } @INPROCEEDINGS{Nobuoka&Mimura2002, author = "Hisamichi Nobuoka and Nobuo Mimura", title = "3-D nearshore current model focusing on the effect of sloping bottom on radiation stresses", booktitle = "Proc. 28th Int. Conf. Coastal Engineering, Cardiff", organization = "ASCE", pages = "836--848", year = 2002, where="paper", } @ARTICLE{Buhler&McIntyre2003, author = "Oliver B{\"u}hler and Michael E. McIntyre", title = "Remote recoil: a new wave-mean interaction effect", journal = JFM, volume = 478, pages = "325--343", year = 2003, } @INPROCEEDINGS{Nobuoka&Mimura2003, author = "Hisamichi Nobuoka and Nobuo Mimura", title = "Precise nearshore currents model using sigma coordinate system", booktitle = "Proceedings of the Asian and Pacific Coasts Conference", year = 2003, where="PDF", } @ARTICLE{Mellor2003, author = "George Mellor", title = "The Three-Dimensional Current and Surface Wave Equations", journal = JPO, volume = 33, pages = "1978--1989", year = 2003, note="Corrigendum, vol. 35, p. 2304, 2005, see also Ardhuin et al., vol. 38, 2008", } @INPROCEEDINGS{Nobuoka&al.2004, author = "Hisamichi Nobuoka and Nobuo Mimura and J. A. Roelvink", title = "Three-dimensional nearshore currents model using sigma coordinate system", booktitle = "Proceedings of the 29th International Conference on Coastal Engineering, Lisbon, Portugal", year = 2004, where="paper", pages="1429--1454", } @ARTICLE{Xia&al.2004, author = "Huayong Xia and Zongwan Xia and Liangsheng Zhu", title = "Vertical variation in radiation stress and wave-induced current", journal = CE, volume = 51, pages = "309--321", year = 2004, } @ARTICLE{Kenyon2004, author = "Kern E. Kenyon", title = "Shoaling Surface Gravity Waves Cause a Force and a Torque on the Bottom", journal = JO, volume = 60, pages = "1045--1052", year = 2004, note="See commentary by Ardhuin, J. 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Resio and William Perrie", title = "A Two-Scale Approximation For Efficient Representation Of Nonlinear Energy Transfers In A Wind Wave Spectrum Part 1: Theoretical Development", journal = JPO, volume = 37, pages = "XXX--XXX", year = 2007, note="In press", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % wave turbulence %%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Zakharov&al.2004, author = "Vladimir Zakharov and Fr{\'e}d{\'e}ric Dias and Andrei Pushkarev", title = "One-dimensional wave turbulence", journal = "Physics Reports", volume = 398, pages = "1--65", year = 2004, } @ARTICLE{Dyachenko&al.2004, author = "A. I. Dyachenko and A. O. Korotkevich and V. E. Zakharov", title = "Weak Turbulent Kolmogorov Spectrum for Surface Gravity Waves", journal = PRL, volume = 00, pages = "00--00", year = 2004, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Wave instabilities %%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Benjamin&Feir1967, author = "T. Brooke Benjamin and J. E. Feir", title = "The disintegration of wav trains on deep water. Part 1. Theory", journal = JFM, volume = 27, pages = "417--430", year = 1967, } @ARTICLE{Feir1967, author = "J. E. Feir", title = "Discussion: some results from wave pulse experiments", journal = PRSLA, volume = 299, pages = "54--58", year = 1967, } @ARTICLE{Benjamin1967, author = "T. B. Benjamin", title = "Instability of periodic wavetrains in nonlinear dispersive systems", journal = PRSLA, volume = 299, pages = "59--76", note="with a short discussion by K. Hasselmann", year = 1967, } @ARTICLE{Longuet-Higgins&Cokelet1976, author = "M. S. Longuet-Higgins and E. D. Cokelet", title = "The deformation of steep surface waves on water. {Part I}. A numerical method of computation", journal = PRSLA, volume =350, pages = "1--26", year = 1976, where="Young1999", } @ARTICLE{Lake&al.1977, author = "Bruce M. Lake and Henry C. Yuen and Harald Rungaldier and Warren E. Ferguson", title = "Nonlinear deep-water waves: theory and experiment. {Part 2. E}volution of a continuous wave train", journal = JFM, volume = 83, pages = "49--74", year = 1977, } @ARTICLE{Alber1978, author = "I. E. Alber", title = "The effects of randomness on the stability of two-dimensional surface wavetrains", journal = PRSL, volume = "A363", pages = "525--546", year = 1978, } @ARTICLE{Longuet-Higgins1978b, author = "M. S. Longuet-Higgins", title = "The instabilities of gravity waves of finite amplitude in deep water. {I. S}uperharmonics", journal = PRSLA, volume =360, pages = "471--488", year = 1978, where="paper", } @ARTICLE{Longuet-Higgins&Cokelet1978, author = "M. S. Longuet-Higgins and E. D. Cokelet", title = "The deformation of steep surface waves on water. {II} growth of normal-mode instabilities", journal = PRSLA, volume =364, pages = "1--28", year = 1978, } @ARTICLE{McLean1982, author = "John W. McLean", title = "Instabilities of finite-amplitude water waves", journal = JFM, volume = "114", pages = "315--330", year = 1982, where="paper", } @ARTICLE{Tanaka1983, author = "Mitsuhiro Tanaka", title = "The stability of steep gravity waves", journal = "J. Phys. Soc. Japan", volume = 52, number=9, pages = "3047--3055", year = 19823, where="paper", } @ARTICLE{Melville1983, author = "W. K. Melville", title = "Wave modulation and breakdown", journal = JFM, volume = "128", pages = "489--506", year = 1983, where="PDF and paper", } @ARTICLE{Chereskin&MolloChristensen1985, author = "T. K. Chereskin and E. Mollo-Christensen", title = "Modulational development of nonlinear gravity-wave groups", journal = JFM, volume = "151", pages = "337--365", year = 1985, where="paper", } @ARTICLE{Tanaka1985, author = "Mitsuhiro Tanaka", title = "The stability of steep gravity waves. {Part 2}", journal = JFM, volume = "156", pages = "281--289", year = 1985, where="paper", } @ARTICLE{Bliven&al.1986, author = "L. F. Bliven and N. E. Huang and S. R. Long", title = "Experimental study of the influence of wind on Benjamin-Feir sideband instability", journal = JFM, volume = "162", pages = "237--260", year = 1986, where="cited in Young1999", } @ARTICLE{MacKay&Saffman1986, author = "R. S. MacKay and P. G. Saffman", title = "Stability of Water Waves", journal = PRSLA, volume = "406", pages = "115--125", year = 1986, where="PDF", } @INPROCEEDINGS{Li&al.19XX, author = "J. C. Li and W. H. Hui and M. A. Donelan", title = "Effects of velocity shear on the stability of surface water wave trains", pages = "74--75", year = "19XX", where="paper", } @ARTICLE{Tulin&Waseda1999, author = "Marshall P. Tulin and Takuji WAseda", title = "Laboratory observations of wave group evolution including breaking effects", journal = JFM, volume = "378", pages = "197--232", year = 1999, where="paper", } @ARTICLE{Brown&Jensen2001, author = "Michael G. Brown and Atle Jensen", title = "Experiments on focusing unidirectional water waves", journal = JGR, volume = "106", number="C8", pages = "16,917--16,928", year = 2001, where="PDF", } @ARTICLE{Chalikov2007, author = "Dmitri Chalikov", title = "Numerical simulation of the {Benjamin-F}eir instability and its consequences", journal = PF, volume = 19, pages = "016602", year = 2007, where="PDF", } @ARTICLE{Bridges&Dias2007, author = "T. J. Bridges and F. Dias", title = "Enhancement of the Benjamin-Feir instability with dissipation", journal = PF, volume = 19, pages = "104104", year = 2007, where="PDF", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Other instabilities %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Larsen1979, author = "L. H. Larsen", title = "An instability of packets of short gravity waves in waters of finite depth", journal = JPO, volume = 9, pages = "1139--1143", year = 1979, } @ARTICLE{Bryant1989, author = "Peter J. Bryant", title = "Nonlinear progressive free waves in a circular basin", journal = JFM, volume = 205, pages = "453--467", year = 1989, where="PDF", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 9. 3-wave interactions and nonlinear shoaling %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @INCOLLECTION{Fermi&al.1955, author = "E. Fermi and J. Pasta and S. Ulam", title = "Studies of nonlinear problems. I", booktitle = "Nonlinear wave motion. Lectures in applied mathematics, vol. 15", publisher = "Amer. Math. Soc., Providence, R.I.", editor = "A. C. Newell", year = "1955", chapter = "143--156", type ="pages", } @ARTICLE{Peregrine1967, author = "D. H. Peregrine", title = "Long waves on a beach", journal = JFM, volume = 27, pages = "815--827", year = 1967, where="PDF and paper", } @ARTICLE{Lau&Barcilon1972, author = "Joseph Lau and Albert Barcilon", title = "Harmonic generation of shallow water waves over topography", journal = JPO, volume = 2, pages = "405--410", year = 1972, } @ARTICLE{Craik&Adam1978, author = "A. D. D. Craik and J. A. Adam", title = {Evolution in space and time of resonant wave triads {I}. {T}he `pump-wave approximation'}, journal = PRSLA, volume = 363, pages = "245--255", year = 1978, where="paper", } @ARTICLE{Guza&Thornton1980, author = "R. T. Guza and Edward B. Thornton", title = "Local and shoaled comparisons of sea surface elevations, pressures, and velocities", journal = JGR, volume = "85", number="C3", pages = "1524--1530", year = 1980, } @ARTICLE{Miles1983, author = "John W. Miles", title = "Wave evolution over a gradual slope with turbulent friction", journal = JFM, volume = "133", pages = "207--216", year = 1983, } @ARTICLE{Freilich&Guza1984, author = "M. H. Freilich and R. T. Guza", title = "Nonlinear effects on shoaling surface gravity waves", journal = PTRS, volume = "A311", pages = "1--41", year = 1984, } @ARTICLE{Iusim&Stiassnie1985, author = "Ruth Iusim and Michael Stiassnie", title = "Shoaling of nonlinear wave-groups on water of slowly varying depth", journal = "Journal of Applied Mathematics and Physics (ZAMP)", volume = 36, pages = "680--698", year = 1985, } @ARTICLE{Hogan1985, author = "S. J. Hogan", title = "The Fourth-Order Evolution Equation for Deep-Water Gravity-Capillary Waves", journal = PRSLA, volume = 402, pages = "359--372", year = 1985, where="PDF", } @ARTICLE{Elgar&Guza1985a, author = "Steve Elgar and R. T. Guza", title = "Shoaling gravity waves: comparisons between field observations, linear theory, and a nonlinear model", journal = JFM, volume = 158, pages = "45--70", year = 1985, } @ARTICLE{Elgar&Guza1985b, author = "Steve Elgar and R. T. Guza", title = "Observation of bispectra of shoaling surface gravity waves", journal = JFM, volume = 161, pages = "425--448", year = 1985, } @ARTICLE{Elgar&Guza1986, author = "Steve Elgar and R. T. Guza", title = "Nonlinear model predictions of bispectra of shoaling surface gravity waves", journal = JFM, volume = 167, pages = "1--18", year = 1986, } @ARTICLE{Freilich&al.1990, author = "Freilich, M.H. and Guza, R.T. and Elgar, S.", title = "Observations of nonlinear effects in directional spectra of shoaling surface gravity waves", journal = JGR, volume = 95, pages = "9645--9656", year = 1990, where="cited by Young1999", } @ARTICLE{Elgar&al.1990, author = "S. Elgar and M. H. Freilich and R. T. Guza", title = "Model-data comparisons of moments of nonbreaking shoaling surface gravity waves", journal = JGR, volume = 95, number = "C9", pages = "16055--16063", year = 1990, } @ARTICLE{Abreu&al.1992, author = "Abreu, M. and Larraza, A. and Thornton, E.", title = "Nonlinear transformation of directional wave spectra in shallow water", journal = JGR, volume = 97, number = "C10", pages = "15,579--15,589", year = 1992, where="cited by Young1999", } @ARTICLE{Grue1992, author = "John Grue", title = "Nonlinear water waves at a submerged obstacle or bottom topography", journal = JFM, volume = 244, pages = "455--476", year = 1992, where="paper", } @ARTICLE{Elgar&al.1993, author = "S. Elgar and M. H. Freilich and R. T. Guza", title = "Observations of nonlinear interactions in directionally spread shoaling surface gravity waves", journal = JGR, volume = 98, number = "C11", pages = "20299--20305", year = 1993, where="paper", } @ARTICLE{Beji&Battjes1993, author = "S. Beji and J. A. Battjes", title = "Experimental investigation of wave propagation over a bar", journal = CE, volume = 19, pages = "151--162", year = 1993, where="cited in Young1999", } @ARTICLE{Agnon&al.1993, author = "Y. Agnon and A. Sheremet and J. Gonsalves and M. Stiassnie", title = "Nonlinear evolution of a unidirectional shoaling wave field", journal = CE, volume = 20, pages = "29--58", year = 1993, where="Holthuijsen", } @ARTICLE{Beji&Battjes1994, author = "S. Beji and J. A. Battjes", title = "Numerical simulation of nonlinear wave propagation over a bar", journal = CE, volume = 23, pages = "1--16", year = 1994, where="paper", } @INPROCEEDINGS{Eldeberky&Battjes1995, author = "Eldeberky, Y. and Battjes, J.A.", title = "Parameterization of triad interactions in wave energy models", booktitle = "Coastal Dynamics '95", editor ="Dally, W.R. and Zeidler, R.B.", organization = "ASCE", pages = "140--148", year = 1995, where="cited by Young1999", } @ARTICLE{Herbers&Burton1997, author = "T. H. C. Herbers and M. C. Burton", title = "Nonlinear shoaling of directionally spread waves on a beach", journal = JGR, volume = 102, number = "C9", pages = "21,101--21,114", year = 1997, } @ARTICLE{Agnon&Sheremet1997, author = "Y. Agnon and A. Sheremet", title = "Stochastic nonlinear shoaling of directional spectra", journal = JFM, volume = 345, pages = "79--99", year = 1997, } @ARTICLE{Norheim&al.1998, author = "C. A. Norheim And T. H. C. Herbers And Steve Elgar", title = "Nonlinear Evolution of Surface Wave Spectra on a Beach", journal = JPO, volume = 28, pages = "1534--1551", year = 1998, url="http://ams.allenpress.com/pdfserv/10.1175%2F1520-0485(1994)024%3C1503%3AROOSGW%3E2.0.CO%3B2", } @ARTICLE{Young&Eldeberky1998, author = "I. R. Young and Y. Eldeberky", title = "Observations of triad coupling of finite depth wind waves", journal = CE, volume = 33, pages = "137--154", year = 1998, } @ARTICLE{Zaslavskii&Polnikov1998, author = "M. M. Zaslavskii and V. G. Polnikov", title = "Three wave quasikinetic equation approximation of nonlinear spectrum evolution in shallow water", journal = IAS, volume = 34, number = "5", pages = "677--685", year = 1998, } @ARTICLE{Agnon&al.1999, AUTHOR = { Agnon, Y. and Madsen, P. A. and Sch{\"a}ffer, H. A. }, TITLE = {A new approach to high-order {B}oussinesq models }, JOURNAL = JFM, YEAR = {1999}, VOLUME = {399}, PAGES = {319--333}, ABSTRACT = { An infinite-order, Boussinesq-type differential equation for wave shoaling over variable bathymetry is derived. Defining three scaling parameters - nonlinearity, the dispersion parameter, and the bottom slope - the system is truncated to a finite order. Using Pad- approximants the order in the dispersion parameter is effectively doubled. A derivation is made systematic by separately solving the Laplace equation in the undisturbed fluid domain and then addressing the nonlinear free-surface conditions. We show that the nonlinear interactions are faithfully captured. The shoaling and dispersion components are time independent. }, } @ARTICLE{BecqGirard&al.1999, author = "Fran{\c c}oise Becq-Girard and Philippe Forget and Michel Benoit", title = "Non-linear propagation of unidirectional wave fields over varying topography", journal = CE, volume = 38, pages = "91--113", year = 1999, where="paper", } @INCOLLECTION{Agnon&Sheremet2000, author = "Y. Agnon and A. Sheremet", title = "Stochastic evolution models for nonlinear gravity waves over uneven topography", booktitle = "Advances in coastal and ocean engineering, vol. 6", publisher = "World Scientific, Singapore", editor = "Philip L. F. Liu", year = "2000", chapter = "103--131", type ="pages", } @ARTICLE{Gobbi&al.2000, AUTHOR = { Gobbi, M. F. and Kirby, J. T. and Wei, G. }, TITLE = {A fully nonlinear {B}oussinesq model for surface waves. {I}{I}. {E}xtension to ${O}(kh)^4$ }, JOURNAL = JFM, YEAR = {2000}, VOLUME = {405}, PAGES = {181--210}, URL = {http://www.journals.cup.org/owa_dba/owa/approval?sjid=FLM&svid=405&spii=S0022112099007247}, ABSTRACT = { A Boussinesq-type model is derived which is accurate to $O(kh)^4$ and which retains the full representation of the fluid kinematics in nonlinear surface boundary condition terms, by not assuming weak nonlinearity. The model is derived for a horizontal bottom, and is based explicitly on a fourth-order polynomial representation of the vertical dependence of the velocity potential. In order to achieve a (4,4) Pad- representation of the dispersion relationship, a new dependent variable is defined as a weighted average of the velocity potential at two distinct water depths. The representation of internal kinematics is greatly improved over existing $O(kh)^2$ approximations, especially in the intermediate to deep water range. The model equations are first examined for their ability to represent weakly nonlinear wave evolution in intermediate depth. Using a Stokes-like expansion in powers of wave amplitude over water depth, we examine the bound second harmonics in a random sea as well as nonlinear dispersion and stability effects in the nonlinear Schr-dinger equation for a narrow-banded sea state. We then examine numerical properties of solitary wave solutions in shallow water, and compare model performance to the full solution of Tanaka (1986) as well as the level 1, 2 and 3 solutions of Shields & Webster (1988). }, } @ARTICLE{Herbers&al.2003, author = "T. H. C. Herbers and Mark Orzech and Steve Elgar and R. T. Guza", title = "Shoaling transformation of wave-frequency directional spectra", journal = JGR, volume = 108, number = "C1", pages = "3013", note="doi:10.1029/2001JC001304", year = 2003, } @PHDTHESIS{Furham2004, author = "David R. Furham", title = "Numerical solutions of {B}oussinesq equations for fully nonlinear ands extremely dispersive water waves", school = "Technical University of Denmark, Department of Mechanical Engineering", year = 2004, note="ISBN 87-89502-41-8", URL="http://www.skk.mek.dtu.dk/upload/institutter/mek/skk/pdf/phd_afhandlinger/drf.pdf", } @ARTICLE{Benilov&al.2005, author = "E. S. Benilov and J. D. Flanagan and C. P. Howlin", title = "Evolution of packets of surface gravity waves over smooth topography", journal = JFM, volume = 533, pages = "171--181", year = 2005, where="PDF", } @ARTICLE{Polnikov2005a, author = "V. G. Polnikov", title = "Nonlinear three-wave interactions in the system of gravity-capillary waves in water", journal = IAOP, volume = 41, number=2, pages = "228--241", year = 2005, where="paper", } @ARTICLE{Janssen&al.2006, author = "T. T. Janssen and T. H. C. Herbers and J. A. Battjes", title = "Generalized evolution equation for nonlinear surface gravity waves over two-dimensional topography", journal = JFM, volume = 552, pages = "393--418", year = 2006, } @PHDTHESIS{Janssen2006, author = "T. T. Janssen", title = "Nonlinear surface waves over topography", school = "Delft University of Technology", year = 2006, note="ISBN 90-9020653-1", where="paper", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Non-linear shallow water wave theory %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Green&Naghdi1976, author = "A. E. Green and P. M. Naghdi", title = "A derivation of equations for wave propagation in water of variable depth", journal = JFM, volume = 78, pages = "237--246", year = 1976, where="PDF", } @ARTICLE{Didenkulova&al.2006, author = "I. I. Didenkulova and N. Zahibo and A. A. Kurkin and E. N. Pelinovsky", title = "Steepness and spectrum of a nonlinearly deformed wave on shallow waters", journal = IAOP, volume = 42, number=6, pages = "773--776", year = 2006, where="paper", } %%%%%%%%%%%%%%% % Time-domain Boussinesq and Serre equations %%%%%%%%%%%%%%% @ARTICLE{Nwogu1993, author = "Okey Nwogu", title = "Alternative form of {B}oussinesq equations for nearshore wave propagation", journal = JWPCOE, volume = 119, number=6, pages = "618--637", year = 1993, } @ARTICLE{Wei&al.1995, author = "Ge Wei and James T. Kirby and Stephan T. Grilli and Ravishankar Subramanya", title = "A fully nonlinear {B}oussinesq model for surface waves. Part 1. Highly nonlinear unsteady waves", journal = JFM, volume = 294, pages = "71--92", year = 1995, } @ARTICLE{Nadaoka&al.1997, author = "K. Nadaoka and S. Beji and Y. Nakagawa", title = "A Fully Dispersive Weakly Nonlinear Model for Water Waves", journal = PRSLA, volume = 453, pages = "303--318", year = 1997, } @ARTICLE{Gobbi&Kirby1999, author = "Maur{\'i}cio F. Gobbi and James T. Kirby", title = "Wave evolution over submerged sills: tests of a high-order Boussinesq model", journal = CE, volume = 37, pages = "57--96", year = 1999, } @ARTICLE{Bellotti&Brocchini2001, author = "G. Bellotti and M . Brocchini", title = "On the shoreline boundary conditions for Boussinesq-type models", journal = IJNMF, volume = 37, pages = "479--500", year = 2001, } @ARTICLE{Barthelemy2004, author = "Eric Barth{\'e}lemy", title = "Nonlinear Shallow Water Theories For Coastal Waves", journal = "Surveys in Geophysics", volume = 25, pages = "315--337", year = 2004, where="paper", } @ARTICLE{Liu&Sun2005, author = "Z.B. Liu and Z.C. Sun", title = "Two sets of higher-order Boussinesq-type equations for water waves", journal = OE, volume = 32, pages = "1296--1310", year = 2005, } @ARTICLE{Musumeci&al.2005, author = "Rosaria E. Musumeci and Ib A. Svendsen and Jayaram Veeramony", title = "The flow in the surf zone: a fully nonlinear Boussinesq-type of approach", journal = CE, volume = 52, pages = "565--598", year = 2005, } @PHDTHESIS{Cienfuegos2005, author = "Rodrigo A. Cienfuegos", title = "Numerical modelling of two dimensional water wave propagation processes and topographically induced breaking", school = "Institut National Polytechnique de Grenoble, France", year = 2005, where="paper", } @ARTICLE{Lannes&Bonneton2009, author = "Lannes, David andBonneton, Philippe", title = "Derivation of asymptotic two-dimensional time-dependent equations for surface water wave propagation", journal = PF, volume = 21, pages = "16601", year = 2009, } %%%%%%%%%%%%%%% % Multi-layer Boussinesq %%%%%%%%%%%%%%% @ARTICLE{Lynett&Liu2005, author = "Patrick Lynett and Philip L.-F. Liu", title = "A two-layer approach to wave modelling", journal = PRSLA, volume = 460, pages = "2637--2669", year = 2004, } % url="http://www.journals.royalsoc.ac.uk/openurl.asp?genre=article&id=doi:10.1098/rspa.2004.1305", %%%%%%%%%%%%%%% % Solutions to Euler's equations %%%%%%%%%%%%%%% @ARTICLE{Craig&Sulem1993, author = "W. Craig and C. Sulem", title = "Numerical simulation of gravity waves", journal = JCP, volume = 108, pages = "73--83", year = 1993, where="paper", } @INPROCEEDINGS{Grilli&Horillo1996, author = "St{'e}phan T. Grilli and Juan Horrillo", title = "Fully Nonlinear Properties of Periodic Waves Shoaling over Slopes", booktitle = "Proceedings of the 25th International Conference on Coastal Engineering, {O}rlando", organization = "ASCE", year = 1996, where="PDF", } @ARTICLE{Grilli&al.1997, author = "S.T. Grilli and I.A. Svendsen and R. Subramanya", title = "Breaking criterion and characteristics for solitary waves on slopes", journal = JWPCOE, volume = 123, number=3, pages = "102--112", year = 1997, where="PDF", } @ARTICLE{Fochesato&Dias2006, author = "Christophe Fochesato and Fr{\'e}D{\'e}ric Dias", title = "A fast method for nonlinear three-dimensional free-surface waves", journal = PRSLA, volume = 426, pages = "2715--2735", year = 2006, where="PDF", doi="10.1098/rspa.2006.1706", } %%%%%%%%%%%%%%% % Zakharov equation %%%%%%%%%%%%%%% @ARTICLE{Annenkov&Shrira1999, author = "S. Yu. Annenkov and V. I. Shrira", title = "Sporadic wind wave horse-shoe patterns", journal = NPG, volume = 6, pages = "27--50", year = 1999, } @ARTICLE{Rasmussen&Stiassnie1999, author = "J. H. Rasmussen and M. Stiassnie", title = "Discretization of Zakharov's equation", journal = EJMB, volume = 18, pages = "535--364", year = 1999, } @ARTICLE{Annenkov&Shrira2001, author = "Sergei Yu. Annenkov and Victor I. Shrira", title = "Numerical modelling of water-wave evolution based on the {Z}akharov equation", journal = JFM, volume = 449, pages = "341--371", year = 2001, } @ARTICLE{Annenkov&Shrira2001b, author = "Sergei Yu. Annenkov and Victor I. Shrira", title = "On the predictability of evolution of surface gravity and gravity-capillary waves", journal = "Physica D", volume = "152-153", pages = "665--675", year = 2001, where="paper", } @ARTICLE{Willemsen2001, author = "Jorge F. Willemsen", title = "Deterministic modeling of driving and dissipation for ocean gravity waves", journal = JGR, volume = 106, number="C11", year = 2001, pages="27187--27204", } @ARTICLE{Kit&Shemer2002, author = "Eliezer Kit and Lev Shemer", title = "Spatial versions of the {Zakharov and Dysthe} evolution equations for deep-water gravity waves", journal = JFM, volume = 450, pages = "201--205", year = 2002, where="PDF", } @ARTICLE{Willemsen2002, author = "Jorge F. Willemsen", title = "Deterministic modeling of driving and dissipation of ocean surface gravity waves in two horizontal dimensions", journal = JGR, volume = 107, number="C8", year = 2002, note="doi:10.1029/2001JC001029", } @TECHREPORT{Janssen&Onorato2005, author = "Peter A.E.M. Janssen and Miguel Onorato", title = "The shallow water limit of the Zakharov Equation and consequences for (freak) wave prediction", institution = "Research Department, ECMWF, Reading, U. K.", number = "Memomrandum 464", year = 2005, } @ARTICLE{Guyenne&Nichols2005, author = "Philippe Guyenne and David P. Nicholls", title = "Numerical simulation of solitary waves on plane slopes", journal = "Mathematics and Computers in Simulation", note="in press", } %%%%%%%%%%%%%%% % KdV equation %%%%%%%%%%%%%%% @ARTICLE{Boussinesq1872, AUTHOR = {J. Boussinesq}, TITLE = {Th{\'e}orie des ondes et des remous qui se propagent le long d'un canal rectangulaire horizontal, en communiquant au liquide contenu dans ce canal des vitesses sensiblement pareilles de la surface au fond}, JOURNAL = {J. Math. Pures Appl.}, YEAR = {1872}, VOLUME = {17}, NUMBER = {2}, PAGES = {55--108}, } @ARTICLE{Korteweg&deVries1895, author = "D. J. Korteweg and G. de Vries", title = "On the change of form of long waves advancing in a rectangular canal and on a new type of long stationary waves", journal = "Phil. Mag.", volume = "39", pages = "422--443", year = 1895, } @ARTICLE{Wiegel1959, author = "R. L. Wiegel", title = "A presentation of cnoidal wave theory for practical applications", journal = JFM, volume = 7, pages = "273--286", year = 1959, } @ARTICLE{Johnson1973, author = "R. S. Johnson", title = "On an asymptotic solution of the {K}orteweg-de {V}ries equation with slowly varying coefficients", journal = JFM, volume = 60, pages = "813--824", year = 1981, where="paper", } @ARTICLE{Svendsen&Hansen1978, author = "Ib. A. Svendsen and Buhr Hansen, J", title = "On the deformation of periodic long waves over a gently sloping bottom", journal = JFM, volume = 87, pages = "433--448", year = 1978, where="paper", } @ARTICLE{bowtell_etal:1983_J.Math.Phys._24_4_969a, AUTHOR = { Bowtell, G. and Stuart, A. E. G. }, TITLE = {A particle representation for {K}orteweg-de {V}ries solitons }, JOURNAL = { J. Math. Phys.}, YEAR = 1983, VOLUME = 24, NUMBER = 4, PAGES = {969-981}, MONTH = { } # APR, ABSTRACT = { In an earlier paper we established an equivalence between the dynamics of interacting sine -- Gordon solitons and the motions of poles of the corresponding Hamiltonian density. In particular, we found analytic expressions for the forces acting between the solitons and used these to represent the N-soliton solution as an N-body interaction between classical particles. In this paper, we apply the methods of our previous analysis to obtain a dynamically equivalent particle representation for interacting Korteweg-de Vries solitons. The representation is faithful and a detailed analysis is present for the one- and two-soliton solutions. In these cases the particle motions accurately reflect the behavior of the solitons, giving, respectively, a uniform motion and a repulsive interaction. Furthermore, in the case of the two-soliton solutions, the phase shifts calculated from the particle trajectories are the same as those obtained from an asymptotic analysis of the waveforms. Because of the nature of the Korteweg-de Vries equation, there are important differences between the present analysis and that employed for the sine -- Gordon equation and these are discussed in some detail. A comparison with related work on other solutions of the Korteweg-de Vries is also presented. }, OLDENTRYKEY = BOWTELL83:_KORTEW_VRIES } @ARTICLE{Osborne1993, AUTHOR = { Osborne, A. R. }, TITLE = {Numerical construction of nonlinear wave-train solutions of the periodic {K}orteweg-de {V}ries equation }, JOURNAL = { Phys. Rev. E (3)}, YEAR = {1993}, VOLUME = {48}, NUMBER = {1}, PAGES = {296--309}, URL = {http://prola.aps.org/abstract/PRE/v48/p296_1}, ABSTRACT = { I discuss a general approach for the numerical construction of exact, nonlinear wave-train solutions to the periodic Korteweg-de Vries (KdV) equation. The method is based upon the periodic inverse scattering transform (IST), a nonlinear generalization of ordinary Fourier series. In this approach, the solution to the KdV equation is represented by a linear superposition of nonlinearly interacting ``hyperelliptic functions'' which are the nonlinear ``oscillation modes'' or ``degrees of freedom'' of the equation; the amplitudes of the nonlinear modes are the constants of the motion for KdV evolution. Using the periodic IST formulation, I numerically construct several low-degree-of-freedom wave trains and discuss some of their physical properties. The approach given here depends explicitly on the application of methods from the field of algebraic geometry. Most of the examples presented are solutions to the KdV equation which have not been previously considered; the solutions are ``complex'' in the sense that, instead of being a single cnoidal wave, they are ``multicnoidal'' or ``polycnoidal.'' The IST spectrum often provides a much simpler interpretation of the wave motion than that given by the linear Fourier transform. This occurs primarily because the nonlinear wave trains constructed herein have a small number of IST modes; on the other hand, these wave trains generally require a large number of linear Fourier modes for their description. }, FJOURNAL = {Physical Review E. Statistical Physics, Plasmas, Fluids, and Related Interdisciplinary Topics. Third Series}, CODEN = {PLEEE8}, OLDENTRYKEY = MR1377208, MRNUMBER = {1 377 208}, MRCLASS = {65P05 (35Q53)}, ISSN = {1063-651X} } @ARTICLE{Osborne1995, AUTHOR = { Osborne, A. R. }, TITLE = {Solitons in the periodic {K}orteweg-de {V}ries equation, the $\Theta$-function representation, and the analysis of nonlinear, stochastic wave trains }, JOURNAL = {Phys. Rev. E (3) Phys. Rev. E (3)}, YEAR = {1995}, VOLUME = {52}, NUMBER = {1, part B}, PAGES = {1105--1122}, URL = {http://prola.aps.org/abstract/PRE/v52/p1105_1}, ABSTRACT = { The Korteweg-de Vries (KdV) equation and its single, periodic cnoidal wave solution have been known for a century. The present paper focuses on 2 $N$-degree of freedom cnoidal wave solutions to the KdV equation (here $N$ ranges up to 1000) and addresses some of the issues necessary for the practical implementation of the formalism in both theoretical and experimental physics. To this end, the $\Theta$-function representation is exploited and it is shown that an important class of solutions to the periodic KdV equation consists of a linear superposition of $N$ cnoidal waves plus their mutual nonlinear interactions. The formulation may be viewed as a generalization of ordinary, periodic Fourier series to nonlinear, integrable wave motion. Each cnoidal wave is a nonlinear spectral component in the theory and has a form that depends upon the value of its modulus $m$, $0 <= m <= 1$. The waves generally take the familiar shape of sine waves ($m\sim0$), Stokes waves ($m\sim0.5$), and solitons ($m\sim1$). A number of applications and aspects of the $\Theta$-function approach are addressed, including (1) solutions of the periodic KdV equation for which statistical mechanical and stochastic realizations may be analyzed in terms of random soliton modes interacting with a random radiation sea, (2) the numerical computation of $N$-degree-of-freedom solutions to the periodic KdV equation, (3) the time series analysis of experimental shallow water wave data, (4) the fractal structure of the wave numbers and phases in KdV wave trains. The results of these studies are seen to improve the physical understanding of nonlinear wave dynamics governed by the periodic KdV equation. }, FJOURNAL = {Physical Review E. Statistical Physics, Plasmas, Fluids, and Related Interdisciplinary Topics. Third Series}, CODEN = {PLEEE8}, OLDENTRYKEY = MR97A:35204, MRNUMBER = {97a:35204}, MRCLASS = {35Q53}, ISSN = {1063-651X} } @ARTICLE{debussche_etal:1999_Phys.D_134_2_200a, AUTHOR = { Debussche, A. and Printems, J. }, TITLE = {Numerical simulation of the stochastic {K}orteweg-de {V}ries equation }, JOURNAL = { Phys. D}, YEAR = {1999}, VOLUME = {134}, NUMBER = {2}, PAGES = {200--226}, URL = {http://www.sciencedirect.com/science?_ob=ArticleURL&_udi=B6TVK-3XD3MYD-C&_coverDate=10%2F20%2F1999&_alid=6616148&_rdoc=1&_fmt=summary&_orig=search&_qd=1&_cdi=5537&_sort=d&_acct=C000024538&_version=1&_urlVersion=0&_userid=499905&md5=a22d090a4ee72c48c61f15f82bbc3f15}, ABSTRACT = { In this work, we numerically investigate the influence of a homogeneous noise on the evolution of solitons for the Korteweg-de Vries equation. Our numerical method is based on finite elements and least-squares. We present numerical experiments for different values of noise amplitude and describe different types of behaviours. }, FJOURNAL = {Physica D. Nonlinear Phenomena}, CODEN = {PDNPDT}, OLDENTRYKEY = MR2000G:76015, MRNUMBER = {2000g:76015}, MRCLASS = {76B25 (35Q53 65M99 76M10 76M35)}, ISSN = {0167-2789}, MRREVR = {Peter E. Kloeden} } @ARTICLE{Fornberg&Whitham1978, AUTHOR = { Fornberg, B. and Whitham, G. B. }, TITLE = {A numerical and theoretical study of certain nonlinear wave phenomena }, JOURNAL = PTRSLA, YEAR = 1978, volume = 289, PAGES = {373-404}, MONTH = { } # MAY, ABSTRACT = { An efficient numerical method is developed for solving nonlinear wave equations typified by the Korteweg -- de Vries equation and its generalizations. The method uses a pseudospectral (Fourier transform) treatment of the space dependence together with a leap-frog scheme in time. It is combined with theoretical discussions in the study of a variety of problems including solitary wave interactions, wave breaking, the resolution of initial steps and wells, and the development of nonlinear wavetrain instabilities. }, } @ARTICLE{Freeman1980, AUTHOR = { Freeman, N. C. }, TITLE = {Soliton interactions in two dimensions }, JOURNAL = { Adv. in Appl. Mech.}, YEAR = 1980, VOLUME = 20, PAGES = {1-37}, } @ARTICLE{Freeman&Nimmo1983, AUTHOR = { Freeman, N. C. and Nimmo, J. J. C. }, TITLE = {Soliton solutions of the {K}orteweg-de {V}ries and {K}adomtsev-{P}etviashvili equations: the wronskian technique }, JOURNAL = { Phys. Lett. A}, YEAR = 1983, VOLUME = {95A}, NUMBER = 1, PAGES = {1-3}, MONTH = { } # APR, ABSTRACT = { The soliton solutions of the KdV and KP equations are written in wronskian form and shown by direct substitution to satisfy the equations and the associated Backlund transformation. }, } @ARTICLE{Anker&Freeman1978, AUTHOR = { Anker, D. and Freeman, N. C. }, TITLE = {Interpretation of three-soliton interactions in terms of resonant triad }, JOURNAL = { J. Fluid Mech.}, YEAR = 1978, VOLUME = 87, NUMBER = 1, PAGES = {17-31}, ABSTRACT = { The three-soliton solution of the two-dimensional Korteweg-de~Vries equation is analysed to show that the structure of the interaction can be represented in terms of the motion of two-soliton resonant interactions ({\it resonant triads}) as described by Miles (1977). The schematic development of the interaction with time is obtained and shown to approximate closely to computer calculations of the analytic solution. Similar results follow for interactions of more solitons and other equations.}, } @ARTICLE{Miles1981, author = "John W. Miles", title = "The {K}orteweg-de {V}ries equation: a historical essay", journal = JFM, volume = 106, pages = "131--147", year = 1981, } @ARTICLE{Furzeland&al.1990, AUTHOR = { Furzeland, R. M. and Verwer, J. G. and Zegeling, P. A. }, TITLE = {A numerical study of three moving-grid methods for one-dimensional partial-differential equations which are based on the method of lines }, JOURNAL = { J. Comput. Phys.}, YEAR = 1990, VOLUME = 89, PAGES = {349-388}, ABSTRACT = { In recent years, several sophisticated packages based on the method of lines (MOL) have been developed for the automatic numerical integration of time-dependent problems in partial differential equations (PDEs), notably for problems in one space dimension. These packages greatly benefit from the very successful developments of automatic stiff ordinary differential equation solvers. However, from the PDE point of view, they integrate only in a semiautomatic way in that they automatically adjust the time step sizes, but use just a fixed space grid, chosen a priori, for the entire calculation. For solutions possessing sharp spatial transitions that move, e.g., travelling wave fronts or emerging boundary and interior layers, a grid held fixed for the entire calculation is computationally inefficient, since for a good solution this grid often must contain a very large number of nodes. In such cases methods which attempt automatically to adjust the sizes of both the space and the time steps are likely to be more successful in efficiently resolving critical regions of high spatial and temporal activity. Methods and codes that operate this way belong to the realm of adaptive or moving-grid methods. Following the MOL approach, this paper is devoted to an evaluation and comparison, mainly based on extensive numerical tests, of three moving-grid methods for 1D problems, viz., the finite-element method of Miller and co-workers, the method published by Petzold, and a method based on ideas adopted from Dorfi and Drury. Our examination of these three methods is aimed at assessing which is the most suitable from the point of view of retaining the acknowledged features of reliability, robustness, and efficiency of the conventional MOL approach. Therefore, considerable attention is paid to the temporal performance of the methods. }, } @ARTICLE{Osborne&Segre1993, AUTHOR = { Osborne, A. R. and Segre, E. }, TITLE = {The numerical inverse scattering transform for the periodic {K}orteweg-de {V}ries equation }, JOURNAL = { Phys. Lett. A}, YEAR = {1993}, VOLUME = {173}, NUMBER = {2}, PAGES = {131--142}, } @ARTICLE{Abdullaev&al.1995, AUTHOR = { Abdullaev, F. K. and Darmanyan, S. A. and Djumaev, M. R. and Majid, A. J. and Sorensen, M. P. }, TITLE = {Evolution of randomly perturbed {K}orteweg-de {V}ries solitons }, JOURNAL = PRE, YEAR = 1995, VOLUME = 52, NUMBER = 4, PAGES = {3577--3583}, } @ARTICLE{Osborne&al.1996, author = "A. R. Osborne and L. Bergamasco and M. Serio and L. Bianco and L. Cavaleri and M. Drago and L. Iovenitti and D. Viezzoli", title = "Nonlinear shoaling of shallow water waves: perspective in term of the inverse scattering transform", journal = NC, volume = "19C", pages = "151--176", year = 1996, } @ARTICLE{Osborne&al.1998, AUTHOR = { Osborne, A. R. and Serio, M. and Bergamasco, L. and Cavaleri, L. }, TITLE = {Solitons, cnoidal waves and nonlinear interactions in shallow-water ocean surface waves }, JOURNAL = { Phys. D}, YEAR = {1998}, VOLUME = {123}, NUMBER = {1-4}, PAGES = {64--81}, FJOURNAL = {Physica D. Nonlinear Phenomena}, } @ARTICLE{Feng&Mitsui1998, AUTHOR = { Feng, B. and Mitsui, T. }, TITLE = {A finite difference method for the {K}orteweg-de {V}ries and the {K}adomtsev-{P}etviashvili equations }, JOURNAL = { J. Comput. Appl. Math}, YEAR = {1998}, VOLUME = {90}, NUMBER = {1}, PAGES = {95--116}, ABSTRACT = { A linearized implicit finite difference method for the Korteweg-de Vries equation is proposed and straightforwardly extended to the Kadomtsev-Petviashvili equation. We investigate the order of accuracy of the method and prove the method to be unconditionally linearly stable. The numerical experiments for the Korteweg-de Vries and the Kadomtsev-Petviashvili equations are carried out with various conditions. Numerical results for the collision of two lump type solitary wave solutions to the Kadomtsev-Petviashvili equation are also reported. }, } @ARTICLE{Feng&Kawahara2000a, AUTHOR = { Feng, B. and Kawahara, T. }, TITLE = {Multi-hump stationary waves for a {K}orteweg-de {V}ries equation with nonlocal perturbations }, JOURNAL = { Phys. D}, YEAR = {2000}, VOLUME = {137}, NUMBER = {3-4}, PAGES = {237--246}, URL = {http://www.sciencedirect.com/science?_ob=ArticleURL&_udi=B6TVK-3YBBJ61-3&_coverDate=03%2F15%2F2000&_alid=6613892&_rdoc=1&_fmt=summary&_orig=search&_qd=1&_cdi=5537&_sort=d&_acct=C000024538&_version=1&_urlVersion=0&_userid=499905&md5=99bc3f76a6a82a0a4be47c47916acc6d}, ABSTRACT = { Periodic and solitary wave solutions are investigated numerically for a perturbed Korteweg-de Vries equation with unstable and dissipation terms in Hilbert transform: $u_t+uu_x+u_{xxx}+\eta(Hu_x+Hu_{xxx})=0$. A family of solitary wave solutions $S^{(1)},S^{(2)},...,S^{(n)},...$, whose members are distinguished by the number of "humps", is numerically identified. The tails of these waves decay as $O(1/|x|^2)$ when $|x|\rightarrow\infty$ irrespective of the magnitude of $\eta$. It is also found that for a given $\eta$, there exist families of periodic wave solutions $P^{(1)},P^{(2)},...,P^{(n)},...$, which originate from one near-sinusoidal wave and end up in the infinite periodicity to the corresponding solitary waves. The numerical results are consistent with the theoretical estimates based on the conservation properties. }, } @ARTICLE{Feng&Kawahara2000b, AUTHOR = { Feng, B. and Kawahara, T. }, TITLE = {Stationary travelling-wave solutions of an unstable {K}d{V}-{B}urgers equation }, JOURNAL = { Phys. D}, YEAR = {2000}, VOLUME = {137}, NUMBER = {3-4}, PAGES = {228--236}, KEYWORDS = {Unstable Korteweg-de Vries-Burgers equation; Solitary and periodic waves; Multi-hump solutions; Rational Chebyshev and Fourier pseudo-spectral method }, ABSTRACT = { Both "solitary" and "periodic" stationary travelling wave solutions are investigated numerically for an unstable Korteweg-de Vries-Burgers equation $u_t+uu_x+u_{xxx}-\eta(u+u_{xx})=0 (\eta>0)$. A family of stationary solitary wave solutions whose members are distinguished by the number of "humps" is found for a given . Corresponding to each solitary wave thus found, a family of stationary periodic waves with the same number of "humps" exists under periodic condition and ends up in the infinite periodicity to the corresponding solitary wave. The numerical results are consistent with the theoretical estimates based on the conservation properties. }, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Non-linear Schrodinger equation %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Hasimoto&Ono1972, author = "Hidenori Hasimoto and Hiroaki Ono", title = "Nonlinear modulation of gravity waves", journal = "Journal of the Physical Society of Japan", number = 33, pages = "805--811", year = 1972, where="paper", } @ARTICLE{Satsuma&Yajima1974, author = "Junkichi Satsuma and Nobuo Yajima", title = "Initial value problems of one dimensional self-modulation of nonlinear waves in dispersive media", journal = "Progress of Theoretical Physics", number = 55, pages = "S284--S306", year = 1974, where="paper", } @ARTICLE{Yuen&Ferguson1978, author = "H. C. Yuen and Ferguson, Jr., W. E.", title = "Relationship between {Benjamin-F}eir instability and recurrence in the nonlinear {S}chr{\"o}dinger equation", journal = PF, volume = 21, pages = "1275--1278", year = 1978, where="cited by Janssen2004", } @ARTICLE{Ablowitz&Villarroel1997, AUTHOR = { Ablowitz, M. J. and Villarroel, J. }, TITLE = {Solutions to the time dependent {S}chr{\"o}dinger and the {K}adomtsev-{P}etviashvili equations }, JOURNAL = { Phys. Rev. Lett.}, YEAR = 1997, VOLUME = 78, NUMBER = 4, PAGES = {570-573}, MONTH = { } # JAN, ABSTRACT = { A method to obtain a new class of discrete eigenfunctions and associated real, nonsingular, decaying, "reflectionless" potentials to the time dependent Schrodinger equation is presented. Using the inverse scattering transform, related solutions of the Kadomtsev-Petviashvili equation are found. The eigenfunctions have poles of order $m$, $m>1$ in the complex plane and are also characterized by an index, or "charge," which is obtained as a constraint in the theory. }, } @ARTICLE{Shagalov1998, AUTHOR = { Shagalov, A. G. }, TITLE = {Modulational instability of nonlinear waves in the range of zero dispersion }, JOURNAL = { Phys. Lett. A}, YEAR = {1998}, VOLUME = {239}, NUMBER = {1-2}, PAGES = {41--45}, URL = {http://www.sciencedirect.com/science?_ob=GatewayURL&_origin=MR&_method=citationSearch&_piikey=s0375960197009651&_version=1&md5=9b435f2b5c9ec11619427e8eb8cea41c}, KEYWORDS = {Nonlinear Schr-dinger equation; High-order dispersion; Modulational instability; Stability of solitons }, ABSTRACT = { The effect of high-order dispersion on the modulational instability of nonlinear waves has been investigated. The basic model is the nonlinear Schr-dinger equation supplemented with additional terms with third and fourth derivatives. The modulationally unstable waves evolve to the soliton-type or turbulent state, depending on the stability conditions for solitons. The soliton-type state is characterized by periodic generation of moving or stationary solitons, the turbulent state by an accumulation of the wave energy in narrow resonance spectral bands. }, FJOURNAL = {Physics Letters. A}, CODEN = {PYLAAG}, OLDENTRYKEY = MR1616119, MRNUMBER = {1 616 119}, MRCLASS = {35Q55 (35B35)}, ISSN = {0375-9601} } @ARTICLE{Dorren1999, AUTHOR = { Dorren, H. J. S. }, TITLE = {On the integrability of nonlinear partial differential equations }, JOURNAL = { J. Math. Phys.}, YEAR = 1999, VOLUME = 40, NUMBER = 4, PAGES = {1966--1976}, MONTH = { } # APR, URL = {http://ojps.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000040000004001966000001}, ABSTRACT = { We investigate the integrability of Nonlinear Partial Differential Equations (NPDEs). The concepts are developed by first discussing the integrability of the KdV equation. We proceed by generalizing the ideas introduced for the KdV equation to other NPDEs. The method is based upon a linearization principle that can be applied on nonlinearities that have a polynomial form. The method is further illustrated by finding solutions of the nonlinear Schr-dinger equation and the vector nonlinear Schr-dinger equation, which play an important role in optical fiber communication. Finally, it is shown that the method can also be generalized to higher dimensions. }, } @ARTICLE{Stocker&Peregrine1999a, AUTHOR = { J. R. Stocker and D. H. Peregrine }, TITLE = {The current-modified nonlinear {S}chr{\"o}dinger equation}, JOURNAL = JFM, YEAR = 1999, VOLUME = 399, PAGES = {335--353}, where="paper", } @ARTICLE{Osborne&al.2003, author = "Osborne, A.R. and M. Onorato and M. Serio", title = "The nonlinear dynamics of rogue waves and holes in deep water gravity wave trains", journal = "Phys. Lett.", volume = "A275", pages = "386--393", year = 2003, where="cited by Janssen2002", } @ARTICLE{Onorato&al.2003, author = "Miguel Onorato and Alfred Osborne and Renato Fedele and Marina Serio", title = "Landau damping and coherent structures in narrow-banded 1+1 deep water gravity waves", journal = PRE, volume = 67, pages = "046305", year = 2003, } @ARTICLE{Islas&Schober2005, author = "Islas, A L and Schober, C M", title = "Predicting rogue waves in random oceanic sea states", journal = PF, volume = 17, pages = "31701", year = 2005, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Higher order spectral methods %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Fructus&al.2005, author = "Dorian Fructus and Didier Clamond and John Grue and {\O}yvind Kristiansen", title = "An efficient model for three-dimensional surface wave simulations {Part I}: Free space problems", journal = JCP, volume = 205, pages = "665--685", year = 2005, } @ARTICLE{Johannessen&Swan2003, author = "T. B. Johannessen and C. Swan", title = "On the Nonlinear Dynamics of Wave Groups Produced by the Focusing of Surface-Water Waves", journal = PRSLA, volume = 459, number=2032, pages = "1021--1052", year = 2003, where="PDF", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 5.b Waves and tidal elevations %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @PHDTHESIS{Booij1981, author = "N. Booij", title = "Gravity waves on water with non-uniform depth and current", school = "Delft University of Technology, Dept. of Civil Engng, The Netherlands", note="ISSN 0169-6548, report 81-1", pages = "130", year = 1981, where="Holthuijsen", } @INPROCEEDINGS{Tolman1988, author = "Hendrik L. Tolman", title = "Propagation of wind waves on tides", booktitle = "Proceedings of the 21st International Conference on Coastal Engineerig, Malaga, Spain", organization = "CERC/ASCE", pages = "512--523", year = 1988, } @PHDTHESIS{Tolman1990a, author = "Hendrik L. Tolman", title = "Wind wave propagation in tidal seas", school = "Delft University of Technology, The Netherlands", note="ISSN 0169-6548, report 90-1", pages = "1166--1174", year = 1990, where="paper", } @ARTICLE{Tolman1990b, author = "Hendrik L. Tolman", title = "The influence of unsteady depths and currents of tides on wind-wave propagation in shelf seas", journal = JPO, volume = 20, pages = "1166--1174", year = 1990, url="http://ams.allenpress.com/archive/1520-0485/20/8/pdf/i1520-0485-20-8-1166.pdf", } @INPROCEEDINGS{Tolman1990c, author = "Hendrik L. Tolman", title = "North sea wind waves on tides and storm surges", booktitle = "Proceedings of the 22nd International Conference on Coastal Engineering, Delft, The Netherlands", organization = "ASCE", pages = "1214--1227", year = 1990, } @ARTICLE{Tolman1991a, author = "Hendrik L. Tolman", title = "Effects of tides and storm surges on {North Sea} wind waves", journal = JPO, volume = 21, pages = "766--781", year = 1991, url="http://ams.allenpress.com/archive/1520-0485/21/6/pdf/i1520-0485-21-6-766.pdf", } @ARTICLE{Schneggenburger&al.2000, author = "Christoph Schneggenburger and Heinz Gunther and Wolfgang Rosenthal", title = "Spectral wave modelling with non-linear dissipation: validation and applications in a coastal tidal environment", journal = CE, volume = 41, pages = "201--235", year = 2000, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 5.b Ekman layer dynamics %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Ekman1905, author = "V. W. Ekman", title = "On the influence of the earth's rotation on ocean currents", journal = "Ark. Mat. Astron. Fys.", volume = 2, pages = "1--53", year = 1905, } @ARTICLE{Blackadar1962, author = "Alfred K. Blackadar", title = "The vertical distribution of wind and turbulent exchange in a neutral atmosphere", journal = JGR, volume = 67, number = 8, pages = "3095--310", year = 1962, } @ARTICLE{Gonella1971, author = "Joseph Gonella", title = "A local study of inertial oscillations in the upper layers of the ocean", journal = DSR, volume = 18, pages = "776--788", year = 1971, } @ARTICLE{Gonella1972, author = "Joseph Gonella", title = "A rotary-component method for analysing meteorological and oceanographic vector time series", journal = DSR, volume = 19, pages = "833--846", year = 1972, } @ARTICLE{Kundu1976b, author = "Pijush K. 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Proceedings of the Twelfth (2002) International %Offshore and Polar Engineering Conference, Kitakyushu, Japan, May 26*31, 2002. %Modelling of SAR signatures of bathymetric features in the Bristol Channel %using a coupled wave-current model. ENVISAT/ERS symposium, Salzburg, 6-10 %Sept. 2004. @TECHREPORT{McKee2003, author = "W. D. McKee", title = "The propagation of water waves across a shearing current", institution = "Department of Applied Mathematics, School of Mathematics, University of New South Wales, Sydney, NSW, 2052 Australia", number = "AMR03/26", year = 2003, } @ARTICLE{Lin&Perrie2003, author = "Ray Q. Lin and Will Perrie", title = {Wave--current interactions in an idealized tidal estuary}, journal = JGR, volume = 108, number="C2", pages = "3023", year = 2002, note="doi:10.1029/2001JC001006", where="PDF", } @INPROCEEDINGS{Belibassakis&Athanassoulis2004b, author = "K. A. Belibassakis and G. A. Athanassoulis", title = "A Coupled-Mode Technique for Wave-Current Interaction in Variable Bathymetry Regions", booktitle = "Proceedings of the 14th International Polar and Offshore Engineering Conference, Toulon, France", publisher = "ISOPE", pages = "226--233", year = 2004, } @INPROCEEDINGS{Belibassakis2005, author = "K. A. Belibassakis", title = "Propagation of water waves through shearing currents in general bathymetry", booktitle = "IMAM conference, Lisbon", year = 2005, } @ARTICLE{McKee2006, author = "McKee, W. D.", title = {The propagation of water waves across a laterally sheared current}, journal = AOR, volume = 28, pages = "339--344", year = 2006, where="McKee", } @ARTICLE{Hwang&al.2006, author = "Paul A. Hwang and Jakov V. Toporkov and Mark A. Sletten and Douglas Lamb and Dragana Perkovic", title = {An experimental investigation of wave measurements using a dual-beam interferometer: Gulf Stream as a surface wave guide}, journal = JGR, volume = 111, pages = "C09014", year = 2006, doi="10.1029/2006JC003482", where="PDF", } @ARTICLE{MacIver&al.2006, author = "R. D. MacIver and R. R. Simons and G. P. Thomas", title = {Gravity waves interacting with a narrow jet-like current}, journal = JGR, volume = 111, pages = "C03009", year = 2006, where="PDF", doi="10.1029/2005JC003030", } @ARTICLE{Belibassakis2007, author = "K. A. Belibassakis", title = {A coupled-mode model for the scattering of water waves by shearing currents in variable bathymetry}, journal = JFM, volume = 578, pages = "413--434", year = 2007, where="PDF", doi="10.1017/S0022112007005125", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Blocking %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Stiassnie&Dagan1979, author = "Lai, R. J. and S. R. Long and N. E. Huang", title = "Partial reflection of water waves by non-uniform adverse currents", journal = JFM, volume = 92, pages = "119--129", year = 1979, where="cited by Chawla&Kirby2005", } @ARTICLE{Lai&al.1989, author = "Lai, R. J. and S. R. Long and N. E. Huang", title = "Laboratory studies of wave-current interaction: Kinematics of the strong interaction", journal = JGR, volume = 94, pages = "16,201--16,214", year = 1989, } @ARTICLE{Shyu&Phillips1990, author = "Shyu, J. H. and O. M. Phillips", title = "The blockage of gravity and capillary waves by longer waves and currents", journal = JFM, volume = 217, pages = "115--141", year = 1990, where="paper", } @INPROCEEDINGS{Ris&Holthuijsen1996, author = "Ris, R. C. and L. H. Holthuijsen", title = "Spectral modeling of current induced wave-blocking", booktitle = "Proceedings of the 25th International Conference on Coastal Engineering, {O}rlando", organization = "ASCE", pages = "1246--1254", year = 1996, where=paper, } @ARTICLE{Shyu&al.1999, AUTHOR = { Shyu, J. and Tung, C. }, TITLE = {Reflection of oblique waves by currents: analytical solutions and their application to numerical computations }, JOURNAL = { J. Fluid Mech.}, YEAR = {1999}, VOLUME = {396}, PAGES = {143--182}, URL = {http://www.journals.cup.org/owa_dba/owa/approval?sjid=FLM&svid=396&spii=S0022112099006126}, ABSTRACT = { Surface waves superimposed upon a larger-scale flow are blocked and reflected at the points where the group velocities balance the convection by the larger-scale flow. In this study, we first extended the theory of Shyu & Phillips (1990) to the situation when short deep-water gravity waves propagate obliquely upon a steady unidirectional irrotational current and are reflected by it. In this case, the uniformly valid solution and the WKBJ solution of the short waves were derived from the Laplace equation and the kinematical and dynamical boundary conditions. These solutions in terms of some parameters (the expressions for which have also been deduced in this case) take the same forms as those derived by Shyu & Phillips, which by referring to Smith's (1975) theory can even be proved to be valid for gravity waves in an intermediate-depth region and near a curved moving caustic induced by an unsteady multidirectional irrotational current. In this general case, the expressions for certain parameters in these solutions cannot be obtained so that their values must be estimated in a numerical calculation. The algorithm for estimates of some of these parameters that are responsible for the amplitude of the reflected wave not being equal to that of the incident wave in the vicinity of the caustic and therefore are crucial for the computer calculation of the ray solution to be continued after reflection, was illustrated through numerical tests. This algorithm can avoid the error magnification phenomenon that occurred in the previous estimates of the reflected wave in the vicinity of the caustic using the action conservation principle directly. The forms of the solutions have also been utilized to clarify the wave profiles near caustics in a general situation, which indicate that in storm conditions freak waves characterized by a steeper forward face preceded by a deep trough will probably occur in the caustic regions. }, FJOURNAL = {Journal of Fluid Mechanics}, CODEN = {JFLSA7}, OLDENTRYKEY = MR2000H:76020, MRNUMBER = {2000h:76020}, MRCLASS = {76B15 (86A05)}, ISSN = {0022-1120}, } @ARTICLE{Yao&Wu2004, author = "Arun Chawla and James T. Kirby", title = "Energy Dissipation of Unsteady Wave Breaking on Currents", journal = JPO, volume = 34, pages = "2288--2304", year = 2004, where="PDF", doi="http://ams.allenpress.com/archive/1520-0485/34/10/pdf/i1520-0485-34-10-2288", } @ARTICLE{Chawla&Kirby2005, author = "Arun Chawla and James T. Kirby", title = "Propagation of weakly nonlinear, narrow-banded waves against strong currents", journal = JFM, volume = "XX", pages = "XX--XX", year = 2005, where="PDF", note="submitted", } @INPROCEEDINGS{Suastika&Battjes2005, author = "Ketut Suastika and Jurjen Battjes", title = "Blocking Of Periodic And Random Waves", booktitle = "Proceedings of the 5th International Symposium Ocean Wave Measurement and Analysis, Madrid, june 2005", organization = "ASCE", year = 2005, note = "paper number 46", where="PDF and paper", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 1.x Radiation and wave-induced stresses %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Longuet-Higgins&Stewart1964, author = "M. S. Longuet-Higgins and R. W. Stewart", title = "Radiation stress in water waves, a physical discussion with applications", journal = "Deep Sea Research", volume = 11, pages = "529--563", year = 1964, } @ARTICLE{Battjes1972, author = "J. A. 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Longuet-Higgins", title = "A model of flow separation at a free surface", journal = JFM, volume =57, pages = "129--148", year = 1973, where="PDF and paper", } @ARTICLE{Longuet-Higgins&Turner1974, author = "M. S. Longuet-Higgins and J. S. Turner", title = "An `entraining plume' model of a spilling breaker", journal = JFM, volume =63, pages = "1--20", year = 1974, } @ARTICLE{Longuet-Higgins&Fox1977, author = "Michael S. Longuet-Higgins and M. J. H. Fox", title = "Theory of the almost highest wave: the inner solution", journal = JFM, volume =80, pages = "721--741", year = 1977, where="PDF", } @ARTICLE{Cokelet1977, author = "E. D. Cokelet", title = "Steep Gravity Waves in Water of Arbitrary Uniform Depth", journal = PRSLA, volume =286, pages = "183--230", year = 1977, where="PDF", } @ARTICLE{Duncan1981, author = "J. H. 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Herbers", title = "Statistics of breaking waves observed as whitecaps in the open sea", journal = JPO, volume =16, number =2, pages = "290--297", year = 1986, where="paper and PDF", url="http://ams.allenpress.com/archive/1520-0485/16/2/pdf/i1520-0485-16-2-290.pdf", } @ARTICLE{Melville&Rapp1988, author = "W. K. Melville and Ronald J. Rapp", title = "The surface velocity in steep and breaking waves", journal = JFM, volume =169, pages = "1--22", year = 1988, where="paper", } @ARTICLE{Dommermuth&al.1988, author = "Douglas G. Dommermuth and Dick K. P. Yue and W. M. Lin and R. J. Rapp and E. S. Chan and W. K. Melville", title = "Deep-water plunging breakers: a comparison between potential theory and experiments", journal = JFM, volume =189, pages = "423--442", year = 1988, } @ARTICLE{Thorpe1988, author = "S. A. Thore", title = "A Note on Breaking Waves", journal = PRSLA, volume =419, pages = "323--335", year = 1988, where="PDF", } @ARTICLE{Tung&al.1989, author = "C. C. Tung and N. E. Huang and Y. Yuan and S. R. Long", title = "Probability function of breaking-limited surface elevation", journal = JGR, volume =94, number="C1", pages = "967--972", year = 1989, where="paper", } @ARTICLE{Hwang&al.1989, author = "Paul A. Hwang and Delun Xu and Jin Wu", title = "Breaking of wind-generated waves: measurements and characteristics", journal = JFM, volume =202, pages = "177--200", year = 1989, where="paper", } @ARTICLE{Bonmarin1989, author = "P. Bonmarin", title = "Geometric properties of deep-water breaking waves", journal = JFM, volume =209, pages = "405--433", year = 1989, where="paper", } @INPROCEEDINGS{Cavaleri&Lionello1992, author = "L. Cavaleri and P. Lionello", title = "Possible mechanisms for wave breaking", editor = "M. L. Banner and R. H. J. Grimshaw", booktitle = "Breaking waves, 1991 {IUTAM} symposium Sydney, Australia", publisher = "Springer-Verlag, Berlin Heidelberg", pages = "205--208", year = 1992, } @INPROCEEDINGS{Katsaros&Atakturk1992, author = "Kristina B. Katsaros and Serhad S. Atakt{\"u}rk", title = "Dependence of wave-breaking statistics on wind stress and wave development", editor = "M. L. Banner and R. H. J. Grimshaw", booktitle = "Breaking waves, 1991 {IUTAM} symposium Sydney, Australia", publisher = "Springer-Verlag, Berlin Heidelberg", pages = "119--132", year = 1992, } @ARTICLE{Cointe&Tulin1994, author = "Raymond Cointe and Marshall P. Tulin", title = "A theory of steady breakers", journal = JFM, volume = 276, pages = "1--20", year = 1994, } @ARTICLE{Jenkins1994, author = "Alastair D. Jenkins", title = "A stationary potential-flow approximation for a breaking-wave crest", journal = JFM, volume = 280, pages = "335--347", year = 1994, } @ARTICLE{Ding&Farmer1994, author = "Li Ding and David M. 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Belibassakis", title = "A consistent coupled-mode theory for the propagation of small amplitude water waves over variable bathymetry regions", journal = JFM, volume = 389, pages = "275--301", year = 1999, } @TECHREPORT{Benoit1999, author = "M. Benoit", title = "Extension of Berkhoff-s refraction-diffraction equation for rapidly varying topography (In French)", institution = "D\'epartement Laboratoire National d-Hydraulique, Electricit\'e de France", number = "HE-42/99/049/A", year = 1999, } @ARTICLE{Belibassakis2000, author = "Konstadinos A. Belibassakis", title = "The {G}reen's function of the mild-slope equation : the case of a monotonic bed profile", journal = WM, volume = 32, pages = "339--361", year = 2000, where="paper", } @ARTICLE{Kaihatu2001, author = "James M. Kaihatu", title = "Improvement of parabolic nonlinear dispersive wave model", journal = JWPCOE, volume = 127, number = 2, pages = "113--121", year = 2001, } @ARTICLE{Eherenmark&Williams2001, author = "U. T. 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Cheung", title = "Linear refraction-diffraction model for steep bathymetry", journal = JWPCOE, volume = 127, number=3, pages = "161--170", year = 2001, where="PDF", } @ARTICLE{Agnon&Pelinovsky2001, author = "Yehuda Agnon and Efim Pelinovsky", title = "Accurate refraction-diffraction equations for water waves on a variable-depth rough bottom", journal = JFM, volume = 449, pages = "301--311", year = 2001, } @ARTICLE{Shakhin&Shakhina2001, author = "V. M. Shakhin and T. V. Shakhina", title = "Method for calculating wave diffraction and refraction", journal = "Oceanology", volume = 41, pages = "642--647", year = 2001, } @ARTICLE{Belibassakis&Athanassoulis2002, author = "K. A. Belibassakis and G. A. Athanassoulis", title = "Extension of second-order {Stokes} theory to variable bathymetry", journal = JFM, volume = 464, pages = "35--80", year = 2002, } @INPROCEEDINGS{Athanassoulis&al.2003, author = "G. A. Athanassoulis and K. A. Belibassakis and Y. G. Georgiou", title = "Transformation of the point spectrum over variable bathymetry regions", booktitle = "Proceedings of the 15th International Polar and Offshore Engineering Conference, Honolulu, Hawaii", publisher = "ISOPE", year = 2003, volume="III", editor = "J. S. Chung and M. Prevosto and N. Mizutani and C. H. Kim and S. T. Grilli", pages="58--65", } @ARTICLE{Lee&Yoon2004, author = "C. Lee and S. B. Yoon", title = "Effect of higher-order bottom variation terms on the refraction of water waves in the extended mild slope equation", journal = OE, volume = 31, pages = "865--882", year = 2004, where="Rudy", } @ARTICLE{Kim&Bai2004, author = "J. W. Kim and K. J. Bai", title = "A new complementary mild slope equation", journal = JFM, volume = 511, pages = "25--40", year = 2004, where="Rudy", } @ARTICLE{Silva&al.2005, author = "Rodolfo Silvaa and Alistair G.L. Borthwickb and Rodney Eatock Taylor", title = "Numerical implementation of the harmonic modified mild-slope equation", journal = CE, volume = 52, pages = "391--407", year = 2005, where="PDF", } @INPROCEEDINGS{Gerosthathis&al.2005, author = "Th.P. Gerosthathis and K. A. Belibassakis and G.A. Athanassoulis", title = "Coupled-mode, phase-resolving model for the transformation of wave spectrum over steep 3d topography. 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Molyneux", title = "The long-distance propagation of shallow water waves over an ocean of random depth", journal = JFM, volume = 53, pages = "1--15", year = 1972, where="paper", } @ARTICLE{Long1973, author = "Robert Bryan Long", title = "Scattering of surface waves by an irregular bottom", journal = JGR, volume = 78, number = 33, pages = "7,861--7,870", month = nov, year = 1973, } @ARTICLE{Richter1976, author = "K. Richter and B. Schmalfeldt and J. Siebert", title = "Bottom irregularities in the {North Sea}", journal = DHZ, volume = 29, number = 1, pages = "1--10", year = 1976, } @ARTICLE{Fitz-Gerald1976, author = "G. F. Fitz-Gerald", title = "The reflexion of plane gravity waves travelling in water of variable depth", journal = PTRSLA, volume = 284, number = 1317, pages = "49--89", year = 1976, where="PDF", } @ARTICLE{Meyer1979, author = "R. E. 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Papanicolaou", title = "Gravity waves in a channel with a rough bottom", journal = "Studies in Applied Math.", volume = 68, pages = "89--102", year = 1983, } @ARTICLE{Davies&Heathershaw1984, author = "A. G. Davies and A. D. Heathershaw", title = "Surface-wave propagation over sinusoidally varying topography", journal = JFM, volume = 144, pages = "419--443", year = 1984, } @ARTICLE{Mitra&Greenberg1984, author = "A. Mitra and M. D. Greenberg", title = "Slow interaction of gravity waves and a corrugated sea bed", journal = JAM, volume = 51, pages = "251--255", year = 1984, } @ARTICLE{Mei1985, author = "Chiang C. Mei", title = "Resonant reflection of surface water waves by periodic sandbars", journal = JFM, volume = 152, pages = "315--335", year = 1985, } @ARTICLE{Kirby&Dalrymple1986, author = "Robert A. Dalrymple and James T. Kirby", title = "Water waves over ripples", journal = JWPCOE, volume = 112, pages = "309--319", year = 1986, } @ARTICLE{Kirby1986a, author = "James T. Kirby", title = "A general wave equation for waves over rippled beds", journal = JFM, volume = 162, pages = "171--186", year = 1986, } @ARTICLE{Kirby1986b, author = "James T. Kirby", title = "On the gradual reflection of weakly nonlinear Stokes waves in regions with varying topography", journal = JFM, volume = 162, pages = "187--209", year = 1986, } @MASTERSTHESIS{Hara1986, author = "Tetsu Hara", title = "Resonant reflection of water waves by periodic sandbars", school = "Department of civil engineering, University of Tokyo, Japan", year = 1986, month= feb, where="PDF", pages="142", } @ARTICLE{Kirby&al.1987, author = "James T. Kirby and Robert A. Dalrymple and Seung Nam Seo", title = "Propagation of obliquely incident water waves over a trench. {Part 2. C}urrents flowing along the trench", journal = JFM, volume = 176, pages = "95--116", year = 1987, } @ARTICLE{Hara&Mei1987, author = "Tetsu Hara and Chiang C. Mei", title = "Bragg scattering of surface waves by periodic bars: theory and experiment", journal = JFM, volume = 178, pages = "221--241", year = 1987, } @ARTICLE{Liu1987, author = "Philip L.-F. Liu", title = "Resonant reflection of water waves in a long channel with corrugated boundaries", journal = JFM, volume = 179, pages = "371--381", year = 1987, } @ARTICLE{Yoon&Liu1987, author = "Sung B. Yoon and Philip L.-F. Liu", title = "Resonant reflection of shallow-water waves due to corrugated boundaries", journal = JFM, volume = 180, pages = "451--469", year = 1987, } @ARTICLE{Benjamin&al.1987, author = "T. Brooke Benjamin and B. Boczar-Karakiewicz and W. G. Pritchard", title = "Reflection of water waves in a channel with corrugated bed", journal = JFM, volume = 185, pages = "249--274", year = 1987, } @ARTICLE{Mei&al.1988, author = "Chiang C. Mei and Tetsu Hara and Mamoun Naciri", title = "Note on {B}ragg scattering of water waves by parallel bars on the seabed", journal = JFM, volume = 186, pages = "147--162", year = 1988, } @ARTICLE{Kirby1988, author = "James T. Kirby", title = "Current effects on resonant reflection of surface water waves by sand bars", journal = JFM, volume = 186, pages = "501--520", year = 1988, } @ARTICLE{Devillard&al.1988, author = "Pierre Devillard and Fran{\c{c}}ois Dunlop and Bernard Souillard", title = "Localization of gravity waves on a channel with a random bottom", journal = JFM, volume = 186, pages = "521--538", year = 1988, } @ARTICLE{Kirby&Vengayil1988, author = "James T. Kirby and Padmaraj Vengayil", title = "Nonresonant and resonant reflection of long waves in varying channels", journal = JGR, volume = 93, number = "C9", pages = "10782--10796", year = 1988, where="PDF", } @ARTICLE{Belzons&al.1988, author = "Max Belzons and Elisabeth Guazzelli and Olivier Parodi", title = "Gravity waves on a rough bottom: experimental evidence of one-dimensional localization", journal = JFM, volume = 186, pages = "539--558", year = 1988, } @ARTICLE{Naciri&Mei1988, author = "M. Naciri and C. C. Mei", title = "Bragg scattering of water waves by a doubly periodic seabed", journal = JFM, volume = 192, pages = "51--74", year = 1988, where="paper", } @ARTICLE{Davies&al.1989, author = "A. G. Davies and E. Guazzelli and M. Belzons", title = "The propagation of long waves over an undulating bed", journal = "Phys. Fluids A", volume = 1, number = 8, pages = "1331--1340", year = 1989, } @ARTICLE{Kirby1989, author = "James T. Kirby", title = "Propagation of surface waves over an undulating bed", journal = "Phys. Fluids A", volume = 1, number = 11, pages = "1898--1899", year = 1989, where="paper", } @ARTICLE{Mattioli1991, author = "F. Mattioli", title = "Resonant reflection of a series of submerged breakwaters", journal = NC, volume = "13 C", number = 5, pages = "823--833", year = 1991, } @ARTICLE{Belzons&al1991, author = "M. Belzons and V. Rey and E. Guazzelli", title = "Subharmonic {B}ragg resonance for surface water waves", journal = "Europhysics Letters", volume = 16, number = 2, pages = "189--194", year = 1991, } @ARTICLE{Rey1992, author = "V. Rey", title = "Propagation and local behaviour of normally incident gravity waves over varying topography", journal =EJMB, volume = 11, number = 2, pages = "213--232", year = 1992, } @ARTICLE{Rey&al.1992, author = "Vincent Rey and Max Belzons and Elizabeth Guazzelli", title = "Propagation of surface gravity waves over a rectangular submerged bar", journal =JFM, volume = 235, pages = "453--479", year = 1992, } @ARTICLE{Nachbin&Papanicolaou1992, author = "A. Nachbin and G. C. Papanicolaou", title = "Water waves in shallow channels of rapidly varying depth", journal =JFM, volume = 241, pages = "311--332", year = 1992, where="paper", } @ARTICLE{Guazzelli&al.1992, author = "Elizabeth Guazzelli and Vincent Rey and Max Belzons", title = "Higher-order {B}ragg reflection of gravity surface waves by periodic beds", journal =JFM, volume = 245, pages = "301--317", year = 1992, where="??", } @ARTICLE{Bailard&al1992, author = "James A. Bailard and Jack W. DeVries and James T. Kirby", title = "Considerations in using {B}ragg reflection for storm erosion protection", journal = JWPCOE, volume = 118, number = 1, pages = "62--74", year = 1992, } @ARTICLE{Miles&Zou1993, author = "John Miles and Qingping Zou", title = "Gravity wave reflection at a discontinuity in bottom slope", journal = JPO, volume = 23, pages = "1870--1871", year = 1993, } @ARTICLE{Kirby1993, author = "James T. Kirby", title = "A note on {B}ragg scattering of surface waves by sinusoidal bars", journal = PF, volume = 5, number = 2, pages = "380--386", year = 1993, where="PDF", } @ARTICLE{OHare&Davies1993b, author = "T. J. O'Hare and A. G. Davies", title = "A comparison of two models for surface-wave propagation over rapidly varying topography", journal =AOR, volume = 15, pages = "1--11", year = 1993, where="paper", } @ARTICLE{Mei&Liu1993, author = "Chiang C. Mei and Philip L.-F. Liu", title = "Surface waves and coastal dynamics", journal = ARFM, volume = 25, pages = "215--40", year = 1993, } @ARTICLE{Liu&Cho1993, author = "Philip L.-F. Liu and Yong-Sik Cho", title = "Bragg reflection of infragravity waves by sandbars", journal = JGR, volume = 98, number = "C2", pages = "22733--22741", year = 1993, } @ARTICLE{Evans&Linton1994, author = "D. V. Evans and C. M. Linton", title = "On step approximations for water-wave problems", journal =JFM, volume = 278, pages = "229--249", year = 1994, where="paper and PDF", } @ARTICLE{Sammarco&al.1994, author = "Paolo Sammarco and Chiang C. Mei and Karsten Trulsen", title = "Nonlinear resonance of free surface waves in a current over a sinusoidal bottom: a numerical study", journal =JFM, volume = 279, pages = "377--405", year = 1994, where="paper", } @ARTICLE{Rey1995, author = "V. Rey", title = "A note on the scattering of obliquely incident surface gravity waves by cylindrical obstacles in waters of finite depth", journal =EJMB, volume = 14, number = 2, pages = "207--216", year = 1995, } @ARTICLE{Rey&al.1996, author = "Vincent Rey and Elizabeth Guazzelli and Chiang C. Mei", title = "Resonant reflection of surface gravity waves by one-dimensional doubly sinusoidal beds", journal =PF, volume = 8, number = 6, pages = "1525--1530", year = 1995, } @ARTICLE{Maas1996, author = "Leo R. M. Maas", title = "Topographic filtering and reflectionless transmission of long waves", journal =JPO, volume = 27, pages = "195--202", year = 1996, where="paper", } @ARTICLE{Wiersma&al.1997, author = "Diederik S. Wiersma and Paolo Bartolini and Ad Lagendijk and Roberto Righini", title = "Localization of light in a disordered medium", journal ="Nature", volume = 390, pages = "671--673", year = 1997, where="PDF", } @ARTICLE{Torres&al.1998, author = "M. Torres and J. P. Adrados and F. R. Montero de Espinosa", title = "Visualization of {B}loch waves and domain walls", journal ="Nature", volume = 398, pages = "114--115", year = 1998, where="PDF", } @ARTICLE{Liu&Yue1998, author = "Yuming Liu and Dick K. P. Yue", title = "On generalized {B}ragg scattering of surface waves by bottom ripples", journal = JFM, volume = 356, pages = "297--326", year = 1998, } @ARTICLE{Miles1998, author = "John Miles", title = "On gravity-wave scattering by non-secular changes in depth", journal = JFM, volume = 376, pages = "53--60", year = 1998, } @ARTICLE{Pelinovskii&al.1998, author = "E. N. Pelinovskii and A. V. Razin and E. V. Sasorova", title = "The Problem of the Surface Wave Propagation in a Basin with a Rough Bottom: Berkhoff Approximation", journal = "Water Resources", volume = 25, number="2", pages = "148--154", note="Translated from Vodnye Resursy, Vol. 25, No. 2, 1998, pp. 166-172", year = 1998, } @ARTICLE{Chen&Guza1999, AUTHOR = { Chen, Y. and Guza, R. T. }, TITLE = {Resonant scattering of edge waves by longshore periodic topography: finite beach slope }, JOURNAL = JFM, YEAR = {1999}, VOLUME = {387}, PAGES = {255--269}, ABSTRACT = { The resonant scattering of low-mode progressive edge waves by small-amplitude longshore periodic depth perturbations superposed on a plane beach has recently been investigated using the shallow water equations [Y. Z. Chen and R. T. Guza, J. Fluid Mech. 369 (1998), 91--123; MR 99e:86001]. Coupled evolution equations describing the variations of edge wave amplitudes over a finite-size patch of undulating bathymetry were developed. Here similar evolution equations are derived using the full linear equations, removing the shallow water restriction of small $(2N+1)\theta$, where $N$ is the maximum mode number considered and $\theta$ is the unperturbed planar beach slope angle. The present results confirm the shallow water solutions for vanishingly small $(2N+1)\theta$ and allow simple corrections to the shallow water results for small but finite $(2N+1)\theta$. Additionally, multi-wave scattering cases occurring only when $(2N+1)\theta=O(1)$ are identified, and detailed descriptions are given for the case involving modes 0, 1, and 2 that occurs only on a steep beach with $\theta=\pi/12$. },} @ARTICLE{Ting&al.2000, AUTHOR = { Ting, C. and Lin, M. and Kuo, C. }, TITLE = {Bragg scattering of surface waves over permeable rippled beds with current }, JOURNAL = PF, YEAR = 2000, VOLUME = 12, NUMBER = 6, PAGES = {1382--1388}, URL = {http://ojps.aip.org/journal_cgi/getabs?KEY=PHFLE6&cvips=PHFLE6000012000006001382000001&gifs=Yes}, } @ARTICLE{Yu&Mei2000, author = "Jei Yu and Chiang C. Mei", title = "Do longshore bars shelter the shore?", journal = JFM, volume = 404, pages = "251--268", year = 2000, } @ARTICLE{Porter&Porter2000, author = "R. Porter and D. Porter", title = "Water wave scattering by a step of arbitrary profile", journal = JFM, volume = 411, pages = "131--164", year = 2000, } @ARTICLE{Torres&al.2000, author = "M. Torres and J. P. Andrados and F. R. Montero de Espinosa and F. Garc{\'\i}a-Pablos and J. Fayos", title = "Parametric {B}ragg resonances in waves on a shallow fluid over a periodically drilled bottom", journal = PRE, volume = 63, pages = "011204", year = 2000, where="paper", } @ARTICLE{Porter&Porter2001, author = "R. Porter and D. Porter", title = "Interaction of water waves with three-dimensional periodic topography", journal = JFM, volume = 434, pages = "301--335", year = 2001, } @ARTICLE{Stepaniants2001, author = "Stepaniants, A.", title = "Diffusion and localization of surface gravity waves over irregular bathymetry", journal = PRE, volume = 63, pages = "031202/1--11", year = 2001, where="Mei&Hancock2003", } @ARTICLE{Ardhuin&Herbers2002, author = "Fabrice Ardhuin and T. H. C. Herbers", title = "Bragg scattering of random surface gravity waves by irregular sea bed topography", journal = JFM, volume = 451, pages = "1--33", year = 2002, } @ARTICLE{Porter2002, author = "R. Porter", title = "Trapping of water waves by pairs of submerged cylinders", journal = JFM, volume = 458, pages = "607--624", year = 2002, where="PDF", } @ARTICLE{Pihl&al.2002, author = "J{\o}rgen Pihl and Chiang C. Mei and Matthew Hancock", title = "Surface gravity waves over a two-dimensional random seabed", journal = PRE, volume = 66, pages = "016611", year = 2002, } @ARTICLE{Mei&Hancock2003, author = "Chiang C. Mei and Matthew J. Hancock", title = "Weakly nonlinear surface waves over a random seabed", journal = JFM, volume = 475, pages = "247--268", year = 2003, } @ARTICLE{Elgar&al.2003, author = "Steve Elgar and B. Raubenheimer and T. H. C. Herbers", title = "Bragg reflection of ocean waves from sandbars", journal = GRL, volume = 30, pages = "1016", year = 2003, note = "doi:10.1029/2002GL016351", } @ARTICLE{Ye2003, author = "Zhen Ye", title = "Water wave propagation and scattering over topographical bottoms", journal = PRE, volume = 67, pages = "036623", year = 2003, } @ARTICLE{Belibassakis&Athanassoulis2004, author = "K. A. Belibassakis and G. A. Athanassoulis", title = "Three-dimensional {Green-s} function for harmonic water waves over a bottom topography with different depths at infinity", journal = JFM, volume = 510, pages = "267--302", year = 2004, } @ARTICLE{Jeong&al.2004, author = "Taek Song Jeong and Jea-Eun Kim and Hae Yong Park", title = "Experimental measurement of water wave band gaps", journal = APL, volume = 85, number=9, pages = "1645--1647", year = 2004, where="paper", } @ARTICLE{Ruban2004, author = "V. P. Ruban", title = "Water waves over a strongly undulating bottom", journal = PRE, volume = 70, year=2004, pages =066302, where="PDF and ArXiV", } @ARTICLE{Craig&al.2005, author = "Walter Craig and Philippe Guyenne and David P. Nicholls and Catherine Sulem", title = "Hamiltonian long-wave expansions for water waves over a rough bottom", journal = PRSLA, volume = 461, number = 6, year=2005, pages ="839--873", doi="10.1098/rspa.2004.1367", where="PDF", } @ARTICLE{Magne&al.2005b, author = "R. Magne and F. Ardhuin and V. Rey and T. H. C. Herbers", title = "Topographical scattering of waves: spectral approach", journal = JWPCOE, volume = "131", number = 6, year=2005, pages ="311--320", note="doi=10.1061/(ASCE)0733-950X(2005)131:6(311)", URL="http://arxiv.org/abs/physics/0504148", doi="10.1061/(ASCE)0733-950X(2005)131:6(311)", } @PHDTHESIS{Magne2005, author = "Rudy Magne", title = "R{\'e}flexion des vagues par une topographie sous-marine", school = "Universit{\'e} de Toulon et du Var", year = 2005, month="September", } @ARTICLE{Magne&al.2005c, author = "Rudy Magne and V. Rey and Fabrice Ardhuin", title = "Measurement of wave scattering by topography in the presence of currents", journal = PF, volume = "17", year="2005", pages="126601", } @ARTICLE{Thomson&al.2005, author = "Jim Thomson and Steve Elgar and T.H.C. Herbers", title = "Reflection and tunneling of ocean waves observed at a submarine canyon", journal = GRL, volume = "32", pages="L10602", year="2005", where="PDF", doi="10.1029/2005GL022834", } @INPROCEEDINGS{Magne&al.2005a, author = "R. Magne and K. Belibassakis and T. H. C. Herbers and F. Ardhuin and W. C. O'Reilly and V. Rey", title = "Evolution of surface gravity waves over a submarine canyon", booktitle = "Proceedings of the 5th International Symposium Ocean Wave Measurement and Analysis, Madrid, june 2005", organization = "ASCE", year = 2005, note = "paper number 204", } @ARTICLE{Wang&al.2006, author = "Swun-Kwang Wang and Tai-Wen Hsu and Li-Hung Tsai and Sheng-Hung Chen", title = "An application of Miles- theory to Bragg scattering of water waves by doubly composite artificial bars", journal = OE, volume = 33, page="331--349", year="2006", } @ARTICLE{Magne&al.2007, author = "R. Magne and K. Belibassakis and T. H. C. Herbers and F. Ardhuin and W. C. O'Reilly and V. Rey", title = "Evolution of surface gravity waves over a submarine canyon", journal = JGR, volume=112, pages="C01002", year="2007", doi="10.1029/2005JC003035", } @ARTICLE{Ardhuin&Magne2007, author = "Fabrice Ardhuin and Rudy Magne", title = "Current effects on scattering of surface gravity waves by bottom topography", journal = JFM, year = 2007, volume=576, pages="235--264", URL="http://arxiv.org/abs/physics/0510150", } @INPROCEEDINGS{Porter&Porter2006, author = "R. Porter and D. Porter", booktitle="21st International Workshop on Water Waves and Floating Bodies 2nd-5th April 2006", title = "Approximations to the scattering of water waves by steep topography", year = 2006, url="http://www-staff.lboro.ac.uk/~mait/iwwwfb/", } @ARTICLE{Garnier&Nachbin2006, author = "Josselin Garnier and Andr{\'e} Nachbin", title = "Eddy viscosity for gravity waves propagating over turbulent surfaces", journal = PF, volume = 18, pages =055101, year = 2006, note="submitted", } @ARTICLE{Porter&Porter2006b, author = "R. Porter and D. Porter", title = "Approximations to the scattering of water waves by steep topography", journal = JFM, year = 2006, note="submitted", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Wave-induced forces on the bottom %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Kachoyan&McKee1985, AUTHOR = {Kachoyan, P. J. and McKee, W. D.}, TITLE = {Wave forces on steeply-sloping sea walls}, YEAR = {1985}, JOURNAL = {J. Eng. Math.}, VOLUME = {19}, PAGES = {351-362}, Refereed = {yes}, LOCAL-INFO = {[type A(article); status A(appeared); refstatus R(refereed); class ]}, where="McKee", } @ARTICLE{McKee1987b, AUTHOR = {McKee, W. D.}, TITLE = {Wave forces on steeply-sloping sea walls:oblique incidence}, YEAR = {1987}, JOURNAL = {J. Eng. Math.}, VOLUME = {21}, PAGES = {87-99}, where="McKee", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 7. Microseisms %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Longuet-Higgins&Ursell1948, author = "M. S. Longuet-Higgins and F. Ursell", title = "Sea waves and microseisms", journal = "Nature", volume = 162, pages = 700, year = 1948, } @ARTICLE{Longuet-Higgins1950, author = "M. S. Longuet-Higgins", title = "A theory of the origin of microseisms", journal = PRSLA, volume = 243, pages = "1--35", year = 1950, } @ARTICLE{Haubrich&al.1963, author = "R. A. Haubrich and W. H. Munk and F. E. Snodgrass", title = "Comparative spectra of microseisms and swell", journal = "Bull. Seism. Soc. 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Topography effects with a mean flow %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Fredsoe1974, author = "J{\o}rgen Freds{\o}e", title = "Rotational channel flow over small three-dimensional bottom irregularities", journal = JFM, volume = 66, pages = "49--66", year = 1974, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%% Wave statistics %%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Wiegel1949, author = "R. L. Wiegel", title = "An analysis of data from wave recorders on the {P}acific coast of the {United States}", journal = TAGU, volume = 30, year = 1949, pages="700--704", where="Longuet-Higgins1952", } @ARTICLE{Longuet-Higgins1952, author = "M. S. Longuet-Higgins", title = "On the statistical distributions of sea waves", journal = JMR, volume = 11, number=3, year = 1952, pages="245--265", where="paper", } @ARTICLE{Cartwright&Longuet-Higgins1956, author = "D. E. Cartwright and M. S. Longuet-Higgins", title = "The statistical distribution of the maxima of a random function", journal = PRSLA, volume = 237, year = 1956, pages="212--232", } @ARTICLE{Longuet-Higgins1957b, author = "M. S. Longuet-Higgins", title = "The statistical analysis of a random, moving surface", journal = PRSLA, volume = 249, year = 1957, } @ARTICLE{Cartwright1958, author = "D. E. Cartwright", title = "On Estimating the Mean Energy of Sea Waves from the Highest Waves in a Record", journal = PRSLA, volume = 247, year = 1958, pages="22--48", } @ARTICLE{Longuet-Higgins1958, author = "M. S. Longuet-Higgins", title = "On the Intervals between Successive Zeros of a Random Function", journal = PRSLA, volume = 246, year = 1958, pages="99--118", } @ARTICLE{Longuet-Higgins1963b, author = "M. S. Longuet-Higgins", title = "The effect of non-linearities on statistical distributions in the theory of sea waves", journal = JFM, volume = 17, year = 1963, pages="459--480", } @ARTICLE{Arhan&al.1976, author = "Michel Arhan and Alain Cavani{\'e} and Robert Ezraty", title = "Relation statistique entre hauteur et p{\'e}riode des vagues de temp{\^e}te", journal = CRAS, volume = 283, pages="Ser. B, 189--192", year = 1976, } @INPROCEEDINGS{Cavanie&al.1976, author = "A. Cavani{\'e} and M. Arhan and R. 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Aziz Tayfun", title = "On nonlinear wave groups and crest statistics", journal = JFM, volume = 620, pages="221--239", year = 2009, doi="10.1017/S0022112008004424", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%% Big waves %%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Holliday&al.2006, author = "Naomi P. Holliday and Margaret J. Yelland and Robin Pascal and Val R. Swail and Peter K. Taylor and Colin R. Griffiths and Elizabeth Kent", title = "Were extreme waves in the Rockall Trough the largest ever recorded?", journal = GRL, volume=33, pages="L05613", doi="10.1029/2005GL025238", year = 2006, where="PDF", } @ARTICLE{Liu&al.2008b, author = "P. C. Liu and H. S. Chen and D.-J. Doong and C. C. Kao and Y.-J. G. Hsu", title = "Monstrous ocean waves during typhoon {Krosa}", journal = AG, volume = 26, pages="1327--1329", year = 2008, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%% Freak waves %%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Atkins1977, author = "Atkins, J.E.", title = "Special reports on freak waves", journal = "The Marine Observer", month = Jan, pages="32--35", year = 1977, where="Holthuijsen", } @ARTICLE{Brown2001, author = "Michael G. Brown", title = "Space-time surface gravity wave caustics: structurally stable extreme wave events", journal = WM, volume = 33, pages="117-143", year = 2001, where="paper", } @ARTICLE{Onorato&al.2002, author = "M. Onorato and A. R. Osborne and M. 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Tayfun", title = {Euler Characteristics and Maxima of Oceanic Sea States}, booktitle = "Proceedings of the Rogue waves workshop, October 2008, Brest, France", publisher = "Ifremer", year = 2009, where="PDF", } @INPROCEEDINGS{Fedele&al.2009b, author = "Fedele, F. and Sampath, P. and Gallego, G. and Yezzi, A. and Benetazzo, A. and Forristall, G.Z. and Tayfun, M.A. and Cavaleri, L. and Sclavo, M. and Bastianini, M.", title = "Beyond Waves \& Spectra: Euler Characteristics of Oceanic Sea States", booktitle = "Proceedings of the 28th ASME International Conference on Offshore Mechanics and Arctic Engineering 2009 , May 31- June 5, Honolulu, Hawaii", year = 2009, where="PDF", } %%%%%%%%%%%%%%%%%%%%%%%%%%%% % Statistics of other wave properties %%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Tung&Huang1984, author = "C. C. Tung and N. E. 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Monismith", title = "Hydrodynamics of Coral Reefs", journal = ARFM, volume = 39, pages = "37--55", year = 2007, where="PDF", doi="10.1146/annurev.fluid.38.050304.092125", } @ARTICLE{Newberger&Allen2007b, author = "P. A. Newberger and J. S. Allen", title = "Forcing a three-dimensional, hydrostatic, primitive-equation model for application in the surf zone: 2. Application to {DUCK94}", journal = JGR, volume = 112, pages = "C08019", year = 2007, where="PDF", doi="10.1029/2006JC003474", } @ARTICLE{Reniers&al.2007, author = "A. J. H. M. Reniers and J. H. MacMahan and E. B. Thornton and T. P. Stanton", title = "Modeling of very low frequency motions during {RIPEX}", journal = JGR, pages = "C07013", year = 2007, where="PDF", doi="10.1029/2005JC003122", } @ARTICLE{Feddersen2007, author = "Falk Feddersen", title = "Breaking wave induced cross-shore tracer dispersion in the surfzone: Model results and scalings", journal = JGR, volume = 112, pages = "in press", year = 2007, where="PDF", } @ARTICLE{Henderson2007, author = "Stephen M. Henderson", title = "Comment on 'Breaking wave induced cross-shore tracer dispersion in the surfzone: Model results and scalings'", journal = JGR, volume = 112, pages = "in press", year = 2007, where="PDF", } @ARTICLE{Spydell&al.2007, author = "Matthew Spydell and Falk Feddersen and R. T. Guza and W. E. Schmidt", title = "Observing Surf-Zone Dispersion with Drifters", journal = JPO, volume = 37, pages = "2920--2939", year = 2007, where="PDF", url="http://ams.allenpress.com/archive/1520-0485/37/12/pdf/i1520-0485-37-12-2920.pdf", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 1.d Vertical profiles and undertow %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Ozanne&al.2000, author = "Fran\c{c}oise Ozanne and Andrew J. Chadwick and David A. Huntley and David J. Simmonds and John Lawrence", title = "Velocity predictions for shoaling and breaking waves with a Boussinesq-type model", journal = CE, volume = 41, pages = "361--397", year = 2000, where="PDF", } @ARTICLE{Lentz&al.2008, author = "Steven J. Lentz and Melanie Fewings Peter Howd and Janet Fredericks and Kent Hathaway", title = "Observations and a Model of Undertow over the Inner Continental Shelf", journal = JPO, volume = 38, pages = "2341--2357", year = 2008, where="PDF", doi="10.1175_2008JPO3986.1", url="http://ams.allenpress.com/archive/1520-0485/38/11/pdf/i1520-0485-38-11-2587.pdf", } @ARTICLE{Fewings&al.2008, author = "Melanie Fewings and Steven J. Lentz and Janet Fredericks", title = "Observations of Cross-Shelf Flow Driven by Cross-Shelf Winds on the Inner Continental Shelf", journal = JPO, volume = 38, pages = "2358--2378", year = 2008, where="PDF", url="http://ams.allenpress.com/archive/1520-0485/38/11/pdf/i1520-0485-38-11-2358.pdf", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 1.d Rip Currents %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Chen&al.1999, author = "Qin Chen and Robert A. Dalrymple and James T. Kirby and Andrew B. Kennedy and Merrick C. 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MacMahan and Ad J. H. M. Reniers and Edward B. Thornton and Tim P. Stanton", title = "Infragravity rip current pulsations", journal = JGR, volume = 109, pages = "C01033", year = 2004, note="doi:10.1029/2003JC002068", } @ARTICLE{MacMahan&al.2006, author = "Jamie H. MacMahan and Ed B. Thornton and Ad J.H.M. Reniers", title = "Rip current review", journal = CE, volume = 53, pages = "191--208", year = 2006, where="PDF", } @ARTICLE{Castelle&Bonneton2006, author = "Bruno Castelle and Philippe Bonneton", title = "Mod{\'e}lisation du courant sagittal induit par les vagues au-dessus des syst{\`e}mes barre/ba{\"i}ne de la c{\^o}te aquitaine ({F}rance)", journal = CRG, volume = 338, pages = "711--717", year = 2006, where="paper", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 1.d Surf Zone macrovortices %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Buhler&Jacobson2001, author = "Oliver B{\"u}hler and Tivon E. Jacobson", title = "Wave-driven currents and vortex dynamics on barred beaches", journal = JFM, volume = 449, pages = "313--339", year = 2001, } @ARTICLE{Brocchini&al.2004, author = "Brocchini, M. and Kennedy, A. B. and Soldini, L. and Mancinelli, A.", title = "Topographically controlled, breaking-wave-induced macrovortices. Part 3. The mixing features", journal = JFM, volume = 507, pages = "289--307", year = 2004, where="cited by Piatella&al.2006", } @ARTICLE{Kennedy&al.2006, author = "A. B. Kennedy and M. Brocchini and L. Soldini and E. Gutierrez", title = "Topographically controlled, breaking-wave-induced macrovortices. Part 2. Changing geometries", journal = JFM, volume = 559, pages = "57--80", year = 2006, where="PDF", note="doi:10.1017/S0022112006009979", } @ARTICLE{Piatella&al.2006, author = "A. Piattella and M. Brocchini and A. Mancinelli", title = "Topographically controlled, breaking-wave-induced macrovortices. Part 3. 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Guza", title = "Observations of swash zone velocities: A note on friction coefficients", journal = JGR, volume = 109, pages = "C01027", year = 2004, note="doi:10.1029/2003JC001877", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Bio-mecanics of nearshore benthic organisms %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Denny1983, author = "Mark W. Denny", title = "A simple device for recording the maximum force exerted on intertidal organisms", journal = LO, volume = 28, number=6, pages = "1269--1274", year = 1983, where="PDF", url="http://aslo.org/lo/toc/vol_28/issue_6/1269.pdf", } @ARTICLE{Denny1985, author = "Mark W. Denny", title = "Wave forces on intertidal organisms: A case study-", journal = LO, volume = 30, number=6, pages = "1171--1187", year = 1985, where="PDF", url="http://aslo.org/lo/toc/vol_30/issue_6/1171.pdf", } @ARTICLE{Denny&Gaines1990, author = "Mark W. Denny and Steven D. 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Winant", title = "The statistical prediction of beach changes in {Southern California}", journal = JGR, volume = 85, number="C6", pages = "3264--3276", year = 1980, } @ARTICLE{Thornton&al.1996, author = "E. B. Thornton and R. T. Humiston and W. Birkemeier", title = "Bar/trough generation on a natural beach", journal = JGR, volume = 101, number="C5", pages = "12097--12110", year = 1996, } @ARTICLE{Voulgaris&al.1998, author = "G. Voulgaris and D. Simmonds and D. Michel and H. Howa and M. B. Collins and D. A. Huntley", title = "Measuring and modelling sediment transport on a macrotidal ridge and runnel beach: an intercomparison", journal = JCR, volume =14, pages = "315--330", year = 1998, } @ARTICLE{Gallagher&al.1998b, author = "E. L. Gallagher and S. Elgar and R. T. Guza", title = "Observations of sand bar evolution on a natural beach", journal = JGR, volume = 103, pages = "3203--3215", year = 1998, where="Ruessink&Kuriyama2008", } @ARTICLE{Coco&al.2000, author = "Giovanni Coco and D. 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Shepherd", title = "Longhsore realignment of shore-parallel sand-bars at {W}anganui, {N}ew {Z}ealand", journal = MG, volume = 79, pages = "147--161", year = 2001, } @ARTICLE{Lafon&al.2002, author = "Virginie Lafon and H\'{e}l\`{e}ne Dupuis and H\'{e}l\`{e}ne Howa and Jean-Marie Froidefond", title = "Determining ridge and runnel longshore migration rate using {S}pot imagery", journal = OA, volume = 25, pages = "149--158", year = 2002, } @ARTICLE{Vincent&Hanes2002, author = "Christopher E. Vincent and Daniel M. Hanes", title = "The accumulation and decay of near-bed suspended sand concentration due to waves and wave groups", journal = CSR, volume = 22, pages = "1987--2000", year = 2002, } @ARTICLE{Henderson&al.2003, author = "Stephen M. Henderson and J. S. Allen and P. A. Newberger", title = "Nearshore sandbar migration predicted by an eddy-diffusive boundary layer model", journal = JGR, volume = 109, pages = "C06024", note="doi:10.1029/2002JC002137", year = 2003, } @ARTICLE{Hoefel&Elgar2003, author = "Fernanda Hoefel and Steve Elgar", title = "Wave-Induced Sediment Transport and Sandbar Migration", journal = "Science", volume = 299, pages = "1885--1887", year = 2003, } @ARTICLE{Coco&al.2003, author = "Giovanni Coco and T. K. Burnet and B. T. Werner", title = "Test of self-organization in beach cusp formation", journal = JGR, volume = 108, number="C3", pages = "3101", note="doi:10.1029/2002JC001496", year = 2003, } @ARTICLE{Coco&al.2004, author = "Giovanni Coco and Tom K. Burnet and B. T. Werner and Steve Elgar", title = "The role of tides in beach cusp development", journal = JGR, volume = 109, pages = "C04011", note="doi:10.1029/2003JC002154", year = 2004, } @ARTICLE{Reniers&al.2004b, author = "A. J. H. M. Reniers and J. A. Roelvink and E. B. Thornton", title = "Morphodynamic modeling of an embayed beach under wave group forcing", journal = JGR, volume = 109, pages = "C01030", note = "doi:10.1029/2002JC001586", year = 2004, } @PHDTHESIS{Castelle2004, author = "Bruno Castelle", title = "Hydrodynamique s-dimentaire des syst-mes barre-ba-nes du littoral Aquitain", school = "Universit{\'e} de Bordeaux, France", year = 2004, } @PHDTHESIS{Rihouey2004, author = "Didier Rihouey", title = "Analyse statistique de l'{\'e}volution morphodynamique des plages sableuses application aux sites d'{\'e}tude du programme national d-environnement c{\^o}tier et aux plages d'{A}nglet", school = "Universit{\'e} de Pau et des Pays de l'Adour, France", year = 2004, where="PDF", } @ARTICLE{MarinoTapia&al.2007, author = "I. J. Mari{\~n}o-Tapia and P. E. Russell and T. J. O'Hare and M. A. Davidson and D. A. Huntley", title = "Cross-shore sediment transport on natural beaches and its relation to sandbar migration patterns: 1. Field observations and derivation of a transport parameterization", journal = JGR, volume = 112, pages = "C03001", note = "doi:10.1029/2005JC002893", year = 2007, where="PDF", } @ARTICLE{Ruessink&Kuriyama2008, author = "B. G. Ruessink and Y. Kuriyama", title = "Numerical predictability experiments of cross-shore sandbar migration", journal = GRL, volume = 35, pages = "L01603", note = "10.1029/2007GL032530", year = 2008, where="PDF", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Morphodynamics of cyclopean blocks %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @INPROCEEDINGS{Fichaut&Suanez2006, author = "Bernard Fichaut and Serge Suanez", title = "Amas de blocs cyclop{\'e}ens sur l-{\^i}le de {Banneg (Archipel de Mol{\`e}ne-Finist{\`e}re)}. 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Provenzale", publisher = "Springer Verlag", year = "2001", chapter = "500--527", type ="pages", where="paper", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 1.d Larger scale morphodynamics %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Roos&al.2004, author = "Pieter C. Roos and Suzanne J. M. H. Hulscher and Michiel A. F. Knaapen and Ruud M. J. Van Damme", title = "The cross-sectional shape of tidal sandbanks: Modeling and observations", journal = JGR, year = 2004, volume = 109, pages = "F02003", note = "doi:10.1029/2003JF000070", } @PHDTHESIS{Roos2004, author = "Pieter C. Roos", title = "Seabed pattern dynamics and offshore sand extraction", school = "{U}niversiteit {T}wente", year = 2003, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 1.x horizontal mixing %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Smagorinsky1965, author = "J. Smagorinsky and S. Manabe and J. L. Holloway", title = "Numerical results from a nine-level general circulation model of the atmosphere", journal = "Monthly Weather Review", volume = 93, year = 1965, pages = "727-768", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % XXX Tide models %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Davies1976, author = "A. M. Davies", title = "A numerical model of the {N}orth {S}ea and its use in choosing locations for the deployment of off-shore tide gauges in the {JONSDAP} oceanographic experiment", journal = DHZ, pages = "11--24", year = 1976, } @ARTICLE{Galland&al.1991, author = "J. C. Galland and N. Goutal and J.-M. Hervouet", title = "{TELEMAC}: A new numerical model for solving shallow water equations", journal = "Adv. Water Resources", volume=14, number=3, pages = "138--148", year = 1991, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% Applications of wave modelling %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Luettich&al.1990, author = "Luettich, Jr., Richard A. and Donald R. F. Harleman and L\'{a}szl\'{o} Somly\'{o}dy", title = "Dynamic behavior of suspended sediment concentrations in a shallow lake perturbed by episodic wind events", journal = LO, volume = 35, number=5, pages = "1050--1067", year = 1963, where="PDF", url="http://aslo.org/lo/toc/vol_35/issue_5/1050.pdf", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Wave Measurement %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @BOOK{Aage&al.1999, author = "Christian Aage and Tom D. Allan and David J. T. Carter and George Lindgren and Michel Olagnon", title = "Oceans from space, a textbook for offshore engineers and naval architects", editor="D. J. T. 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Holman", title = "Video estimation of foreshore topography using trinocular stereo", journal = JCR, volume = 13, number=1, pages = "81--87", year = 1997, where="PDF", } @ARTICLE{Jin&al.2005, author = "Jin, H. and Soatto, S. and Yezzi, A.", title = "Multi-View Stereo Reconstruction of Dense Shape and Complex Appearance", journal = "International Journal of Computer Vision", volume= 63, number=3, pages = "175--189", year = 2005, where="not yet", } @ARTICLE{Benetazzo2006, author = "A. Benetazzo", title = "Measurements of short water waves using stereo matched image sequences", journal = CE, volume= 53, pages = "1013--1032", year = 2006, where="not yet", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 2.a In situ wave measurement techniques %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Barber&al.1946, author = "N. F. Barber and F. Ursell and J. Darbyshire and M. J. Tucker", title = "A frequency analyser used in the study of ocean waves", journal = "Nature", pages = "329--335", year = 1946, where="cited in Ursell1999", } @INPROCEEDINGS{Longuet-Higgins&al.1963, author = "M. S. Longuet-Higgins and D. E. Cartwright and N. D. Smith", title = "Observations of the directional spectrum of sea waves using the motions of a floating buoy", booktitle = "Ocean Wave Spectra, proceedings of a conference, Easton, Maryland", organization = "National Academy of Sciences", pages = "111--136", year = 1963, publisher = "Prentice-Hall", } @INPROCEEDINGS{Cartwright&Smith1964, author = "D. E. Cartwright and N. D. Smith", title = "Buoy techniques for obtaining directional wave spectra", booktitle = "Buoy technology, transactions of the International Buoy technology symposium, Washington, D. C.", organization = "National Academy of Sciences", pages = "111--136", year = 1964, publisher = "Marine Technology society", } @ARTICLE{Cavaleri&al.1979, author = "L. Cavaleri and S. Curiotto and G. Dalla Porta and A. Mazzoldi", title = "Resistance wave staff, accuracy of the measurements", journal = "L'Energia Elettrica", volume = 6, pages = "299--306", year = 1979, } @ARTICLE{Cavaleri&al.1981, author = "L. Cavaleri and S. Curiotto and G. Dalla Porta and A. Mazzoldi", title = "Directional wave recording in the northern {A}driatic sea", journal = NC, volume = "4C", number="5", pages = "519--534", year = 1981, } @INPROCEEDINGS{vanderVlugt&al.1981, author = "van der Vlugt, A.J.M. and A.J. Kuik and L.H. Holthuijsen", title = "The {WAVEC} directional buoy under development", booktitle = "Proc. Directional Wave Spectra Applications'81, University of California, Berkeley", pages = "50--60", year = 1981, publisher = "ASCE, New York", } @ARTICLE{Ezraty&Cavanie1981, author = "R. Ezraty and A. 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Graber", title = "Eddy correlation measurements of air-sea fluxes from a Discus buoy", journal = JTECH, volume = 11, pages = "1144--1150", year = 1994, note="doi:10.1029/2001JC001164", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Bathymetry and currents from waves %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Grilli1998, author = "St{\'e}phan T. Grilli", title = "Depth inversion in shallow water based on nonlinear properties of shoaling periodic waves", journal = CE, volume = 35, pages = "185--209", year = 1998, where="PDF", } @INPROCEEDINGS{Hessner&al.1999, author = "K. Hessner and K. Reichert and W. Rosenthal", title = "Mapping of sea bottom topography in shallow seas by using a nautical radar", booktitle = "2nd International Symposium on Operationalization of Remote Sensing", where="PDF", } @ARTICLE{Stockdon&Holman2000, author = "Hilary F. Stockdon and Rob A. 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Lippmann and John Stanley and Nathaniel Plant", title = "Practical Use of Video Imagery in Nearshore Oceanographic Field Studies", journal = IEEEJOE, volume = 22, number=1, pages = "81--92", year = 1997, where="PDF", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % 2.b HF-VHF-UHF radar (grazing) %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Wait1966, author = "James R. Wait", title = "Theory of {HF} ground wave backscatter from sea waves", journal = JGR, volume = 71, pages = "4839--4842", year = 1966, where="paper", } @ARTICLE{Tveten1967, author = "Lowell H. Tveten", title = "Ionospherically propagated sea scatter", journal = "Science", volume = 157, pages = "1302--1304", year = 1967, where="paper", } @ARTICLE{Crombie&Watts1968, author = "D. D. Crombie and J. M. Watts", title = "Observations of coherent backscatter of 2--10 {MHz} radio surface waves from the sea", journal = DSR, volume = 15, pages = "81--87", year = 1968, where="paper", } @ARTICLE{Ward1969, author = "J. F. 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Reichert and J. Dittmer", title = "Use of nautical radar as a wave monitoring instrument", journal = CE, volume = 37, pages = "331--342", year = 1999, where="Holthuijsen", } @INPROCEEDINGS{Gangeskar2000, author = "Rune Gangeskar", title = "An adaptive method for estimation of wave height based on statistics of sea surface images", booktitle = "Geoscience and Remote Sensing Symposium, 2000. Proceedings. IGARSS 2000.", publisher = "IEEE", year = 2000, } @ARTICLE{Senet&al.2001, author = "Christian M. Senet and J{\"o}rg Seemann and Friedwart Zeimer", title = "The near-surface current velocity determined from image sequences of the sea surface", journal = IEEETGRS, volume = 39, number = "3", pages = "492--505", year = 2001, } @ARTICLE{Wolf&Bell2001, author = "J. Wolf and P. S. Bell", title = "Waves at Holderness from X-band radar", journal = CE, volume = 43, pages = "247--263", year = 2001, } @ARTICLE{Haller&Lyzenga2003, author = "Merrick C. Haller and David R. 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De{T}racy", title = "The impact of waves on surface currents", journal = JPO, volume = 33, pages = "2126--2140", year = 2003, } @ARTICLE{Lionello&al.2003, author = "P. Lionello and G. Martucci and M. Zampieri", title = "Implementation of a coupled atmosphere-wave-ocean model in the {M}editerranean sea: sensitivity of the sort time scale evolution to the air-sea coupling mechanism", journal = GAOS, volume =9, pages = "65--95", year = 2003, } @ARTICLE{Janssen&al.2004, author = "P. A. E. M. Janssen and O. Saetra and C. Wettre and H. Hersbach", title = "Impact of the sea state on the atmosphere and ocean", journal ="Annales Hydrographiques", volume ="6e s\'{e}rie, vol. 3", number = "772", pages ="3-1--3-23", year = 2004, } @INPROCEEDINGS{Ardhuin&Rascle2004, author = "Fabrice Ardhuin and Nicolas Rascle", title = "Interactions entre \'{e}tat de la mer, turbulence et circulation oc\'{e}anique: formalisme et cons\'{e}quences pour la pr\'{e}vision oc\'{e}anique", booktitle = "Journ\'{e}es th\'{e}matiques AUM/AFM: la M\'{e}canique dans les sciences de la mer", publisher = "Association Fran\c{c}aise de M\'{e}canique", year = 2004, } @TECHREPORT{Osuna&al.2004, author = "Osuna, P. and Wolf, J. and Ashworth, M.", title = "Implementation of a wave-current interaction module for the {POLCOMS} system", institution = "Proudman Ocean Laboratory", number = "168", year = 2004, where="PDF", } @ARTICLE{Moon2005, author = "Il-Ju Moon", title = "Impact of a coupled ocean wave-tide-circulation system on coastal modeling", journal = OM, volume = 8, pages = "203--236", year = 2005, } @ARTICLE{Ardhuin&al.2005a, author = "Fabrice Ardhuin and Alastair D. Jenkins and Dani{\`e}le Hauser and Ad Reniers and Bertrand Chapron", title = "Waves and operational oceanography: towards a coherent description of the upper ocean for applications", journal = "Eos Trans. AGU", volume = 86, number=4, pages="37--39", year = 2005, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% Nearshore circulation modelling %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Shi&al.2007, author = "Fengyan Shi and James T. Kirby and Daniel M. Hanes", title = "An efficient mode-splitting method for a curvilinear nearshore circulation model", journal = CE, volume = "", number="", pages="", note="In press", year = 2007, doi="10.1016/j.coastaleng.2007.05.009", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% GEOLOGY OF THE US EAST COAST%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Milliman72, author = "John D. Milliman and Orrin H. Pilkey and David A. Ross", title = "Sediments of the continental margin off the eastern {United States}", journal = GSAB, volume = 83, pages = "1315--1333", year = 1972, } @INCOLLECTION{Swift&al.1972, author = "Donald J. P. Swift and John W. Kofoed and Francis P. Saulsbury and Phillip Sears", title = "Holocene evolution of the shelf surface, central and southern {A}tlantic shelf of {N}orth {A}merica", chapter = 23, pages = "499--574", booktitle = "Shelf sediment transport: process and pattern", publisher = "Wiley \& Sons", year = "1972", } @ARTICLE{Swift&Sears1974, author = "D. J. P. Swift and P. Sears", title = "Estuarine and littoral depositional patterns in the surficial sand sheet central and southern {A}tlantic shelf of {North America}", journal = MIGBA, volume = 7, pages = "171--189", year = 1974, } @ARTICLE{Field_et_al.1979, author = "Michael E. Field and Edward P. Meisburger and Edward A. Stanley and S. Jeffress Williams", title = "Upper quarternary peat deposit on the {A}tlantic inner shelf of the {U}nited {S}tates", journal = GSAB, volume = 90, pages = "618--628", year = 1979, } @ARTICLE{Green1986, author = "Malcolm O. Green", title = "Side-scan sonar mosaic of a sand ridge field: southern {Mid-Atlantic Bight}", journal = GML, volume = 6, pages = "35--40", year = 1986, } @BOOK{Wright1995, author = "L. D. Wright", title = "Morphodynamics of inner continental shelves", publisher = "CRC Press", pages = "241", year = 1995, address="Boca Raton, Florida", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% BASIC SEDIMENT MOTION %%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Shields1936, author = "A. Shields", title = "Anwendung der {\"{A}}hnlichkeits-{M}echanik und der {T}urbulenz-forschung auf die {G}eschiebebewegung", pages = "524--526", year = 1936, volume = "26", journal = "Preussische {V}ersuchsanstalt f{\"u}r {W}asserbau und {S}chiffbau", address="Berlin", note="translated as California Inst. Technol. W. M. Keck Lab. for Hydraulic Water Res. Report 167", } @INPROCEEDINGS{Madsen&Grant1976, author = "Ole Secher Madsen and William D. Grant", title = "Quantitative description of sediment motion by waves", booktitle = "Proceedings of the 15th international conference on coastal engineering, Honolulu, Hawaii", organization = "ASCE", pages = "1093--1112", volume ="II", year = 1976, where="paper", } @ARTICLE{Bailard1981, author = "James A. Bailard", title = "An energetics total load sediment transport model for a plane sloping beach", journal = JGR, volume = 86, number = "C11", pages = "10938--10954", year = 1981, where="paper", } @INPROCEEDINGS{Soulsby&Whitehouse1997, author = "R. L. Soulsby and R. J. S. W. Whitehouse", title = "Threshold of sediment motion in coastal environments", booktitle = "Proceedings of the {P}acific coasts and ports 1997 conference", organization = "University of Cantebury, New Zealand", pages = "149--154", year = 1997, } @PHDTHESIS{Beavers1999, author = "Rebecca Lenel Beavers", title = "Storm sedimentation on the surf zone and inner continental shelf, {Duck, North Carolina}", school = "Department of Geology, Duke University, North Carolina", year = 1999, } @ARTICLE{Wallbridge&al.1999, author = "S. Wallbridge and G. Voulgaris and B. N. Tomlison and M. B. Collins", title = "Initial motion and pivoting characteristics of sand particles in uniform and heterogeneous beds: experiment and modelling", journal = "Sedimentology", volume = 46, pages = "17--32", year = 1999, } @ARTICLE{Davies&Villaret1999b, author = "A. G. Davies and C. Villaret", title = "Sand transport by waves and currents: predictions of research and engineering models", journal = JGR, number = "C1", pages = "1465--1488", year = 1999, } @ARTICLE{Ahrens2000, author = "John P. Ahrens", title = "A fall velocity equation", journal = JWPCOE, volume = 126, number =2, pages = "99--102", year = 2000, } @ARTICLE{Black&Vincent2001, author = "K. P. Black and C. E. Vincent", title = "High-resolution field measurements and numerical modelling of intra-wave sediment suspension on plane beds under shoaling waves", journal = CE, volume = 42, pages = "173--197", year = 2001, } @ARTICLE{Smyth&al.2002, author = "C. Smyth and Alex E. Hay and L. Zedel", title = "Coherent {D}oppler profiler measurements of near-bed suspended sediment fluxes and the influence of bed forms", journal = JGR, volume = 107, number="C8", pages = "3105", note="doi:10.1029/2000JC000760", year = 2002, } @ARTICLE{ODonoghue&Wright2004, author = "Tom O-Donoghue and Scott Wright", title = "Concentrations in oscillatory sheet flow for well sorted and graded sands", journal = CE, volume = 50, pages = "117--138", note = "doi:10.1016/j.coastaleng.2003.09.004", year = 2004, } @ARTICLE{Hsu&Hanes2004, author = "Tian-Jian Hsu and Daniel M. Hanes", title = "Effects of wave shape on sheet flow sediment transport", journal = JGR, volume = 109, pages = "C05025", note = "doi:10.1029/2003JC002075", year = 2004, } @ARTICLE{Dohmen-Janssen&Hanes2005, author = "C. Marjolein Dohmen-Janssen and Daniel M. Hanes", title = "Sheet flow and suspended sediment due to wave groups in a large wave flume", journal = CSR, volume = 25, pages = "333--347", note = "doi:10.1016/j.csr.2004.10.009", year = 2005, where="PDF", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% sediment segregation %%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Felix&al.2002, author = "G. F{\'e}lix and V. Falk and U. D-Ortona", title = "Segregation of dry granular material in rotating drum: experimental study of the flowing zone thickness", journal = "Powder Technology", volume = 128, pages = "314--319", year = 2002, } @ARTICLE{Felix&Thomas2004, author = "G. F{\'e}lix and N. Thomas", title = "Evidence of two effects in the size segregation process in dry granular media", journal = PRE, volume = 109, pages = "051307", note = "DOI: 10.1103/PhysRevE.70.051307", year = 2004, } @ARTICLE{Felix&Thomas2004b, author = "Gwena{\"e}lle F{\'e}lix and Nathalie Thomas", title = "Relation between dry granular -ow regimes and morphology of deposits: formation of leve-es in pyroclastic deposits", journal = EPSL, volume = 221, pages = "197--213", note = "doi:10.1016/S0012-821X(04)00111-6", year = 2004, } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% Mine burial %%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Guyonic&al.2007, author = "St{\'e}phane Guyonic and Mathieu Mory and Thomas F. Wever and Fabrice Ardhuin and Thierry Garlan", title = "Full-Scale Mine Burial Experiments in Wave and Current Environments and Comparison With Models", journal = IEEEJOE, volume = 32, number=1, pages = "119--132", doi="10.1109/JOE.2007.890951", year = 2007, where="PDF", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% OTHERS %%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @INPROCEEDINGS{MBsystem, author = "D. W. Caress and D. N. Chayes", title = "New software for processing sidescan data from sidescan-capable multibeam sonars", booktitle = " Proceedings of the IEEE Oceans 95 Conference", organization = "IEEE", pages = "997--1000", year = 1995, } @INBOOK{Newtonien, author = "Patrick Huerre", title = "M-canique des fluides, Tome I", publisher = EP, year = "1996", chapter = "IV", } %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % GENERAL NUMERICAL SCHEMES %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% @ARTICLE{Monhagan, author = "J. J. Monhagan", title = "Particle methods for hydrodynamics", journal = CPR, volume = 3, pages = "71--124", year = 1985, } @ARTICLE{Staniforth&Cote1991, author = "Andrew Staniforth and Jean C{\^o}t{\'e}", title = "Semi-{L}agrangian integration schemes for the atmospheric models - a review", journal = "Monthly Weather Review", volume = 119, pages = "2206--2223", year = "1991", } @BOOK{NumRec, author = "Wiliam H. Press and Saul A. Teukolsky and William T. Vetterling and Brian P. Flannery", title = "Numerical Recipes", publisher = "Cambridge University Press", edition = "second", year = 1992, } %%%%%%% TO BE SORTED OUT LATER %%%%%%% %%%%%%% %%%%%%% %%%%%%% %%%%%%% %%%%%%% %%%%%%% %% taken from http://cens.ioc.ee/bibdb/pearu/soliton/all-bib.html#ting_etal:2000_Phys.Fluids_12_6_1382a @ARTICLE{agnon_etal:1999_Eur.J.Mech.B_18_3_527a, AUTHOR = { Agnon, Y. and Bingham, H. B. }, TITLE = {A non-periodic spectral method with application to nonlinear water waves }, JOURNAL = { Eur. J. Mech. B Fluids}, YEAR = 1999, VOLUME = 18, NUMBER = 3, PAGES = {527--534}, NOTE = {Three-dimensional aspects of air-sea interaction (Nice, 1998)}, URL = {http://www.sciencedirect.com/science?_ob=ArticleURL&_udi=B6VKX-3XBTS53-M&_coverDate=05%2F06%2F1999&_alid=6615941&_rdoc=1&_fmt=summary&_orig=search&_qd=1&_cdi=6134&_sort=d&_acct=C000024538&_version=1&_urlVersion=0&_userid=499905&md5=7e882dff507e356e8021ec64b2cd37df}, ABSTRACT = { Spectral methods are very efficient and powerful for solving periodic problems. A new spectral method is developed for problems with no spatial periodicity, and demonstrated for water waves. The method splits the potential into the sum of a prescribed non-periodic component and an unknown periodic component. Computed results are compared with experiments by Shemer et al (1998). }, FJOURNAL = {European Journal of Mechanics. B. Fluids}, CODEN = {EJBFEV}, OLDENTRYKEY = MR2000D:76091, MRNUMBER = {2000d:76091}, MRCLASS = {76M22 (76B15)}, ISSN = {0997-7546} } @ARTICLE{abarzhi:1999_Phys.Rev.E_59_2_1729a, AUTHOR = { Abarzhi, S. I. }, TITLE = {Nonlinear three-dimensional {R}ayleigh-{T}aylor instability }, JOURNAL = { Phys. Rev. E}, YEAR = 1999, VOLUME = 59, NUMBER = 2, PAGES = {1729--1735}, MONTH = { } # FEB, URL = {http://ojps.aip.org/journal_cgi/getabs?KEY=PLEEE8&cvips=PLEEE8000059000002001729000001}, ABSTRACT = { The Rayleigh-Taylor instability is studied for an incompressible inviscid fluid of infinite depth for three-dimensional (3D) spatially periodic flow. The problem is formulated in terms of general conditions that allow one to find the symmetry of the observable steady structures. Analytical steady solutions for a hexagonal type of flow symmetry (plane group p6mm) are found in few orders of approximations. Interrelations between the results with various types of flow symmetry are established. Comparisons with previously studied 3D flows with "square" and "rectangular" symmetries are given. }, OLDENTRYKEY = ABARZHI:99, MYKEY = 3455 } @ARTICLE{ablowitz_etal:1991_Stud.Appl.Math._85_195a, AUTHOR = { Ablowitz, M. J. and Villarroel, J. }, TITLE = {On the {K}adomtsev-{P}etviashvili equation and associated constraints }, JOURNAL = { Stud. Appl. Math.}, YEAR = 1991, VOLUME = 85, PAGES = {195-213}, ABSTRACT = { The initial -- boundary-value problem for the Kadomtsev-Petviashvili equation in infinite space is considered. When formulated as an evolution equation, it is found that a symmetric integral is the appropriate choice in the nonlocal term; namely, $\partial_x^{-1}=\frac12(\int_{-\infty}^x-\int_x^{\infty})$. If one simply chooses $\partial_x^{-1}=\int_{-\infty}^x$, then an infinite number of constraints on the initial data in physical space are required, the first being $(\partial_y^2)\int_{-\infty}^{\infty}U(x,y,t)\,dx=0$. The conserved quantities are calculated, and it is shown that they must be suitably regularized from those that have been used when the constraints are imposed. }, OLDENTRYKEY = ABLOWITZ_ETAL:91 } @ARTICLE{ablowitz_etal:1983_Stud.Appl.Math._69_135a, AUTHOR = { Ablowitz, M. J. and Yaacov, D. B. and Fokas, A. S. }, TITLE = {On the inverse scattering transform for the {K}adomtsev -- {P}etviashvili equation }, JOURNAL = { Stud. Appl. Math.}, YEAR = 1983, VOLUME = 69, PAGES = {135-143}, ABSTRACT = { The initial value problem of the Kadomtsev -- Petviashvili equation for one choice of sign in the equation has been recently investigated in the literature. Here we consider the other choice of sign. We introduce suitable eigenfunctions which though bounded are not analytic in the spectral parameter. This, in contrast to the known case, prevents us from formulating the inverse problem as a nonlocal Riemann -- Hilbert boundary value problem. Nevertheless a suitable formulation is given and a formal solution is constructed via a linear integral equation.}, OLDENTRYKEY = ABLOWITZ83:_INVER_SCATT_TRANS_KADOM } @ARTICLE{ablowitz_etal:1980_J.Math.Phys._21_4_715a, AUTHOR = { Ablowitz, M. J. and Ramani, A. and Segur, H. }, TITLE = {A connection between nonlinear evolution equations and ordinary differential equations of {P}-type. {I} }, JOURNAL = { J. Math. Phys.}, YEAR = 1980, VOLUME = 21, NUMBER = 4, PAGES = {715-721}, MONTH = { } # APR, ABSTRACT = { We develop here two aspects of the connection between nonlinear partial differential equations solvable by inverse scattering transforms and nonlinear ordinary differential equations (ODE) of P-type (i.e., no movable critical points). The first is a proof that no solution of an ODE, obtained by solving a linear integral equation of a certain kind, can have any movable critical points. The second is an algorithm to test whether a given ODE satisfies necessary conditions to be of P-type. Often, the algorithm can be used to test whether or not a given nonlinear evolution equation may be completely integrable. }, OLDENTRYKEY = ABLOWITZ80:_P } @ARTICLE{ablowitz_etal:1980_J.Math.Phys._21_5_1006a, AUTHOR = { Ablowitz, M. J. and Ramani, A. and Segur, H. }, TITLE = {Connection between nonlinear evolution equations and ordinary differential equations of {P}-type. {II} }, JOURNAL = { J. Math. Phys.}, YEAR = 1980, VOLUME = 21, NUMBER = 5, PAGES = {1006-1015}, MONTH = { } # MAY, ABSTRACT = { It is known through the inverse scattering transform that certain nonlinear differential equations can be solved via linear integral equations. Here it is demonstrated "directly," i.e., without the Jost-function formalism that the solution of the linear integral equation actually solves the nonlinear differential equation. In particular, this extends the scope of inverse scattering methods to ordinary differential equations which are found to be of Painleve type. Some global properties of these nonlinear ODE's are obtained rather easily by this approach. }, OLDENTRYKEY = ABLOWITZ80:_CONNEC_P } @ARTICLE{ablowitz_etal:1978_J.Math.Phys._19_10_2180a, AUTHOR = { Ablowitz, M. J. and Satsuma, J. }, TITLE = {Solitons and rational solutions of nonlinear evolution equations }, JOURNAL = { J. Math. Phys.}, YEAR = 1978, VOLUME = 19, NUMBER = 10, PAGES = {2180-2186}, MONTH = { } # OCT, ABSTRACT = { Rational solutions of certain nonlinear evolution equations are obtained by performing an appropriate limiting procedure on the soliton solutions obtained by direct methods. In this note specific attention is directed at the Korteweg -- de Vries equation. However, the methods used are quite general and apply to most nonlinear evolution equations with the isospectral property, including certain multidimensional equations. In the latter case, nonsingular, algebraically decaying, soliton solutions can be constructed. }, OLDENTRYKEY = ABLOWITZ78:_SOLIT } @ARTICLE{alonso:1985_Phys.Rev.Lett._54_6_499a, AUTHOR = { Alonso, L. M. }, TITLE = {Soliton motion in the case of a nonzero reflection coefficient }, JOURNAL = { Phys. Rev. Lett.}, YEAR = 1985, VOLUME = 54, NUMBER = 6, PAGES = {499-501}, MONTH = { } # FEB, URL = {http://prola.aps.org/abstract/PRL/v54/p499_1}, ABSTRACT = { A method is given for finding the shifts in position of the solitons for the case of nonzero reflection coefficient. Expressions of boost generators in terms of scattering data play a prominent role in our analysis. Phase-shift formulas which show the effect of the radiation component on the soliton motion are deduced for the nonlinear Schr-dinger equation, the Korteweg-de Vries equation, and the sine-Gordon equation. }, OLDENTRYKEY = ALONSO85:_SOLIT } @ARTICLE{bindu_etal:2000_J.Phys.Soc.Jpn._69_5_1394a, AUTHOR = { Bindu, S. N. G. and Kuriakose, V. C. }, TITLE = {Solitary wave interaction in a cold collisionless plasma }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 2000, VOLUME = 69, NUMBER = 5, PAGES = {1394--1400}, MONTH = { } # MAY, KEYWORDS = {solitons, KdV equations, KP equations, multiscale expansion method}, OLDENTRYKEY = BINDU00:_SOLIT_WAVE_INTER_COLD_COLLIS_PLASM } @ARTICLE{balmforth:1999_J.FluidMech._387_99a, AUTHOR = { Balmforth, N. J. }, TITLE = {Shear instability in shallow water }, JOURNAL = { J. Fluid Mech.}, YEAR = 1999, VOLUME = 387, PAGES = {99-127}, URL = {http://www.journals.cup.org/owa_dba/owa/approval?sjid=FLM&svid=387&spii=S0022112099004279}, ABSTRACT = { This study considers the linear stability of shear flows in shallow water. It explores instabilities related to the classical incompressible (Rayleigh) instability, and those caused by the over-reflection of surface gravity waves. Numerical solutions of the linear stability problem are presented, together with analytical arguments elucidating the role of finite potential vorticity gradients. The slow development of marginally unstable modes is considered for almost inviscid flows. This is described by an evolution equation for the amplitude of the unstable mode, coupled to a critical-layer potential vorticity equation. This reduced system presents a compact description of the linear stability problem and allows exploration of viscous effects. }, OLDENTRYKEY = BALMFORTH99:_SHEAR } @ARTICLE{beardmore_etal:1998_Internat.J.Bifur.Chaos_8_7_1399a, AUTHOR = { Beardmore, R. E. and Song, Y. H. }, TITLE = {Differential-algebraic equations: a tutorial review }, JOURNAL = { Internat. J. Bifur. Chaos Appl. Sci. Engrg.}, YEAR = 1998, VOLUME = 8, NUMBER = 7, PAGES = {1399-1411}, URL = {http://www.wspc.com/journals/ijbc/87/dmore.html}, ABSTRACT = { This article explores some introductory principles of differential-algebraic equations (DAEs) and makes a connection with the theory of dynamical systems. Some results which are new in the field of DAEs are also surveyed. Most treatments on DAE emphasize the differences that exist when compared with the ODE case. Here we seek to underline the similarities so that readers with a very basic knowledge of nonlinear dynamics can understand some of their consequences in this more general context. }, OLDENTRYKEY = BEARDMORE98:_DIFFER_ALGEB_EQUAT } @ARTICLE{berloff_etal:1997_Stud.Appl.Math._99_1_1a, AUTHOR = { Berloff, N. G. and Howard, L. N. }, TITLE = {Solitary and periodic solutions of nonlinear nonintegrable equations }, JOURNAL = { Stud. Appl. Math.}, YEAR = 1997, VOLUME = 99, NUMBER = 1, PAGES = {1-24}, URL = {http://www.blackwellpublishers.co.uk/asp/journal.asp?ref=0022-2526&src=ard&aid=054&iid=1&vid=99}, ABSTRACT = { The singular manifold method and partial fraction decomposition allow one to find some special solutions of nonintegrable partial differential equations (PDE) in the form of solitary waves, traveling wave fronts, and periodic pulse trains. The truncated Painlev- expansion is used to reduce a nonlinear PDE to a multilinear form. Some special solutions of the latter equation represent solitary waves and traveling wave fronts of the original PDE. The partial fraction decomposition is used to obtain a periodic wave train solution as an infinite superposition of the ``corrected'' solitary waves. }, OLDENTRYKEY = BERLOFF97:_SOLIT_PERIOD_SOLUT_NONLIN_NONIN_EQUAT } @ARTICLE{boyd_etal:1991_Phys.Rev.D_43_2_379a, AUTHOR = { Boyd, P. T. and Centrella, J. M. and Klasky, S. A. }, TITLE = {Properties of gravitational ``solitons'' }, JOURNAL = { Phys. Rev. D}, YEAR = 1991, VOLUME = 43, NUMBER = 2, PAGES = {379-390}, MONTH = { } # JAN, URL = {http://prola.aps.org/abstract/PRD/v43/p379_1}, ABSTRACT = { We study the four-soliton metrics of Iba-ez and Verdaguer using numerical and graphical representations of the solutions. We compare the properties of these signals with those of classical solitons such as are found in the Korteweg-de Vries and sine-Gordon equations. We find that the gravitational ``solitons'' do not suffer a time delay and behave generally like linear waves under collisions. }, OLDENTRYKEY = BOYD91:_PROPER } @ARTICLE{brown_etal:1997_Internat.J.Bifur.Chaos_7_11_2427a, AUTHOR = { Brown, R. and Chua, L. O. }, TITLE = {Chaos: generating complexity from simplicity }, JOURNAL = { Internat. J. Bifur. Chaos Appl. Sci. Engrg.}, YEAR = 1997, VOLUME = 7, NUMBER = 11, PAGES = {2427-2436}, URL = {http://www.wspc.com/journals/ijbc/711/chua.html}, ABSTRACT = { The most commonly used mapping to illustrate the phenomenon of chaos is the map $x \mapsto 2x \text{mod}(1)$. This map is known as the 'unilateral shift' because, in the binary number system this map shifts all digits to the left by one decimal place, and truncates the integer. The second most commonly used paradigm of chaos is the Smale horseshoe whose complexity is essentially the bilateral shift obtained when we simply shift without truncation in some symbol system. Neither of these paradigms fully explains chaos since shifts cannot generate complex orbits from simple (rational) initial conditions. How chaos generates complexity from simplicity is an essential part that needs explanation. Providing this explanation is the objective of this paper. }, OLDENTRYKEY = BROWN97:_CHAOS } @ARTICLE{brown_etal:1998_Internat.J.Bifur.Chaos_8_1_1a, AUTHOR = { Brown, R. and Chua, L. O. }, TITLE = {Clarifying chaos {II}: {B}ernoulli chaos, zero {L}yapunov exponents and strange attractors }, JOURNAL = { Internat. J. Bifur. Chaos Appl. Sci. Engrg.}, YEAR = 1998, VOLUME = 8, NUMBER = 1, PAGES = {1-32}, URL = {http://www.wspc.com/journals/ijbc/81/brown.html}, ABSTRACT = { In this tutorial we continue the program initiated in "Clarifying Chaos: Examples and Counter Examples" by presenting examples that answer questions in five areas: Area 1. The Horseshoe/Bilateral Shifts/Bernoulli Systems Area 2. Zero Lyapunov Exponents Area 3. Nonchaotic Strange Attractors Area 4. Nonlinearity Area 5. Relationship of Dissipation, Noninvertibility, Nonorientibility and Chaos }, OLDENTRYKEY = BROWN98:_CLARIF_II } @ARTICLE{bryan_etal:1992_ChaosSolitonsFractals_2_5_287a, AUTHOR = { Bryan, A. C. and Stuart, A. E. G. }, TITLE = {On the dynamics of soliton interactions for the {K}orteweg-de~{V}ries equation }, JOURNAL = { Chaos Solitons Fractals}, YEAR = 1992, VOLUME = 2, NUMBER = 5, PAGES = {287-491}, ABSTRACT = { We present a description of the interactions between the individual solitons of a multisoliton solution of the Korteweg-de~Vries equation. This analysis is based on an explicit decomposition of the multisoliton into a linear superposition of accelerating solitary waves and interaction terms, thus mimicking the structure of a classical, many-body problem. Our representation, which is distinct from the squared eigenfunction expansion of Gardner et al., leads to results which are consistent with those obtained by more direct methods. Explicit data are presented for the two-soliton solution. }, OLDENTRYKEY = BRYAN92:_DYNAM_SOLIT_INTER_KORTEW_VRIES_EQUAT } @ARTICLE{camassa_etal:1993_Phys.Rev.Lett._71_11_1661a, AUTHOR = { Camassa, R. and Holm, D. D. }, TITLE = {An integrable shallow water equation with peaked solitons }, JOURNAL = { Phys. Rev. Lett.}, YEAR = {1993}, VOLUME = {71}, NUMBER = {11}, PAGES = {1661--1664}, URL = {http://prola.aps.org/abstract/PRL/v71/p1661_1}, ABSTRACT = { We derive a new completely integrable dispersive shallow water equation that is bi-Hamiltonian and thus possesses an infinite number of conservation laws in involution. The equation is obtained by using an asymptotic expansion directly in the Hamiltonian for Euler's equations in the shallow water regime. The soliton solution for this equation has a limiting form that has a discontinuity in the first derivative at its peak. }, FJOURNAL = {Physical Review Letters}, CODEN = {PRLTAO}, OLDENTRYKEY = MR94F:35121, MRNUMBER = {94f:35121}, MRCLASS = {35Q51 (58F07 76B15 76B25)}, ISSN = {0031-9007} } @ARTICLE{camassa_etal:1998_Phys.D_123_1-4_1a, AUTHOR = { Camassa, R. and Hyman, J. M. and Luce, B. P. }, TITLE = {Nonlinear waves and solitons in physical systems }, JOURNAL = { Phys. D}, YEAR = {1998}, VOLUME = {123}, NUMBER = {1-4}, PAGES = {1--20}, NOTE = {Nonlinear waves and solitons in physical systems (Los Alamos, NM, 1997)}, URL = {http://www.elsevier.nl/inca/publications/store/5/0/5/7/1/4/}, ABSTRACT = { Advances in nonlinear science have been plentiful in recent years. In particular, interest in nonlinear wave propagation continues to grow, stimulated by new applications, such as fiber-optic communication systems, as well as the many classical unresolved issues of fluid dynamics. What is arguably the turning point for the modern perspective of nonlinear systems took place at Los Alamos over 40 years ago with the pioneering numerical simulations of Fermi, Pasta, and Ulam. A decade later, this research initiated the next major advance of Zabusky and Kruskal that motivated the revolution in completely integrable systems. With this in mind, the conference on Nonlinear Waves in Solitons in Physical Systems (NWSPS) was organized by the Center for Nonlinear Studies (CNLS) at Los Alamos National Laboratory in May of 1997, to assess the current state-of-the-art in this very active field. Papers from the conference attendees as well as from researchers unable to attend the conference were collected in this special volume of Physica D. In this paper, the contributions to the conference and to this special issue are reviewed, with an emphasis on the many unifying principles that all these works share. }, FJOURNAL = {Physica D. Nonlinear Phenomena}, CODEN = {PDNPDT}, OLDENTRYKEY = MR1664925, MRNUMBER = {1 664 925}, MRCLASS = {35Q51 (35Q53 76B15)}, ISSN = {0167-2789} } @ARTICLE{chow:2000_J.Phys.Soc.Jpn._69_5_1313a, AUTHOR = { Chow, K. W. }, TITLE = {Product and rational decomposition of theta functions representations for nonlinear periodic waves }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 2000, VOLUME = 69, NUMBER = 5, PAGES = {1313--1321}, MONTH = { } # MAY, KEYWORDS = {nonlinear periodic waves, theta functions, Hirota bilinear method}, OLDENTRYKEY = CHOW00:_PRODUC_RATION_DECOM_THETA_FUNCT } @ARTICLE{chen_etal:1998_Internat.J.Bifur.Chaos_8_3_423a, AUTHOR = { Chen, G. and Hsu, S. and Zhou, J. }, TITLE = {Chaotic vibrations of the one-dimensional wave equation due to a self-excitation boundary condition. {II}. energy injection, period doubling and homoclinic orbits }, JOURNAL = { Internat. J. Bifur. Chaos Appl. Sci. Engrg.}, YEAR = 1998, VOLUME = 8, NUMBER = 3, PAGES = {423-445}, URL = {http://www.wspc.com/journals/ijbc/83/hsu.html}, ABSTRACT = { Consider the initial-boundary value problem of the linear wave equation $w_{tt} - w_{xx} = 0$ on an interval. The boundary condition at the left endpoint is linear homogeneous, injecting energy into the system, while the boundary condition at the right endpoint has cubic nonlinearity of a van der Pol type. We show that the interactions of these linear and nonlinear boundary conditions can cause chaos to the Riemann invariants $(u, v)$ of the wave equation when the parameters enter a certain regime. Period-doubling routes to chaos and homoclinic orbits are established. We further show that when the initial data are smooth satisfying certain compatibility conditions at the boundary points, the space-time trajectory or the state of the wave equation, which satisfies another type of the van der Pol boundary condition, can be chaotic. Numerical simulations are also illustrated. }, OLDENTRYKEY = CHEN98:_CHAOT_VIBRAT_OF_THE_ONE } @ARTICLE{csahok_etal:1999_Phys.D_128_87a, AUTHOR = { Csah-k, Z. and Misbah, C. and Valance, A. }, TITLE = {A class of nonlinear front evolution equations derived from geometry and conservation }, JOURNAL = { Phys. D}, YEAR = 1999, VOLUME = 128, PAGES = {87-100}, URL = {http://ww3.elsevier.nl/gej-ng/10/36/22/45/17/22/abstract.html}, ABSTRACT = { Based on geometry, conservation, and scaling arguments we derive a class of nonlinear front evolution equations that govern various physical systems. We exemplify the analysis on some specific systems ranging from crystal growth to sand ripples. We also show numerical results of strongly curved fronts exhibiting new patterns. }, OLDENTRYKEY = CSAHOK99 } @ARTICLE{ceniceros_etal:1999_Phys.Fluids_11_5_1042a, AUTHOR = { Ceniceros, H. D. and Hou, T. Y. }, TITLE = {Dynamic generation of capillary waves }, JOURNAL = { Phys. Fluids}, YEAR = {1999}, VOLUME = {11}, NUMBER = {5}, PAGES = {1042--1050}, URL = {http://pubster.aip.org/journal_cgi/getabs?KEY=PHFLE6&cvips=PHFLE6000011000005001042000001&gifs=yes}, ABSTRACT = { We investigate the dynamic generation of capillary waves in two-dimensional, inviscid, and irrotational water waves with surface tension. It is well known that short capillary waves appear in the forward front of steep water waves. Although various experimental and analytical studies have contributed to the understanding of this physical phenomenon, the precise mechanism that generates the dynamic formation of capillary waves is still not well understood. Using a numerically stable and spectrally accurate boundary integral method, we perform a systematic study of the time evolution of breaking waves in the presence of surface tension. We find that the capillary waves originate near the crest in a neighborhood, where both the curvature and its derivative are maximum. For fixed but small surface tension, the maximum of curvature increases in time and the interface develops an oscillatory train of capillary waves in the forward front of the crest. Our numerical experiments also show that, as time increases, the interface tends to a possible formation of trapped bubbles through self-intersection. On the other hand, for a fixed time, as the surface tension coefficient $\tau$ is reduced, both the capillary wavelength and its amplitude decrease nonlinearly. The interface solutions approach the $\tau=0$ profile. At the onset of the capillaries, the derivative of the convection is comparable to that of the gravity term in the dynamic boundary condition and the surface tension becomes appreciable with respect to these two terms. We find that, based on the $\tau=0$ wave, it is possible to estimate a threshold value $\tau\sb 0$ such that if $\tau\leq\tau\sb 0$ then no capillary waves arise. On the other hand, for $\tau$ sufficiently large, breaking is inhibited and pure capillary motion is observed. The limiting behavior is very similar to that in the classical KdV equation. We also investigate the effect of viscosity on the generation of capillary waves. We find that the capillary waves still persist as long as the viscosity is not significantly greater than the surface tension. }, FJOURNAL = {Physics of Fluids}, CODEN = {PHFLE6}, OLDENTRYKEY = MR99M:76012, MRNUMBER = {99m:76012}, MRCLASS = {76B15 (76B45 76D33 76D45)}, ISSN = {1070-6631} } @ARTICLE{csahok_etal:1999_Phys.D_128_1_87a, AUTHOR = { Csah{\'o}k, Z. and Misbah, C. and Valance, A. }, TITLE = {A class of nonlinear front evolution equations derived from geometry and conservation }, JOURNAL = { Phys. D}, YEAR = {1999}, VOLUME = {128}, NUMBER = {1}, PAGES = {87--100}, ABSTRACT = { Based on geometry, conservation, and scaling arguments we derive a class of nonlinear front evolution equations that govern various physical systems. We exemplify the analysis on some specific systems ranging from crystal growth to sand ripples. We also show numerical results of strongly curved fronts exhibiting new patterns. }, FJOURNAL = {Physica D. Nonlinear Phenomena}, CODEN = {PDNPDT}, OLDENTRYKEY = MR2000C:80007, MRNUMBER = {2000c:80007}, MRREVIEWER = {Thomas P. Svobodny}, MRCLASS = {80A22 (35Q80 76E99)}, ISSN = {0167-2789} } @ARTICLE{deconinck_etal:1998_Phys.D_123_1-4_123a, AUTHOR = { Deconinck, B. and Segur, H. }, TITLE = {The {K}{P} equation with quasiperiodic initial data }, JOURNAL = { Phys. D}, YEAR = {1998}, VOLUME = {123}, NUMBER = {1-4}, PAGES = {123--152}, NOTE = {Nonlinear waves and solitons in physical systems (Los Alamos, NM, 1997)}, URL = {http://www.sciencedirect.com/science?_ob=ArticleURL&_udi=B6TVK-3VX934X-B&_coverDate=11%2F15%2F1998&_alid=6613382&_rdoc=1&_fmt=summary&_orig=search&_qd=1&_cdi=5537&_sort=d&_acct=C000024538&_version=1&_urlVersion=0&_userid=499905&md5=a7fb03aa59010d93d85fa5b2d3074f70}, KEYWORDS = {Kadomtsev-Petviashvili equation; Initial-value problem; Quasiperiodic; Riemann surface}, ABSTRACT = { The Kadomtsev-Petviashvili (KP) equation is known to admit exact, quasiperiodic solutions that can be written in terms of Riemann theta functions, with a finite number of phases in each solution. In this paper, we propose a method to solve the initial-value problem for the KP equation, for initial data taken from this class of quasiperiodic functions. }, FJOURNAL = {Physica D. Nonlinear Phenomena}, CODEN = {PDNPDT}, OLDENTRYKEY = MR99M:35203, MRNUMBER = {99m:35203}, MRCLASS = {35Q53 (14H42 35B15 35C05 58F07)}, ISSN = {0167-2789}, MRREVR = {Pavel Krej{\v{c}}{\'\i}} } @ARTICLE{date_etal:1976_Suppl.Progr.Theoret.Phys._59_107a, AUTHOR = { Date, E. and Tanaka, S. }, TITLE = {Periodic multi-soliton solutions of {K}orteweg-de~{V}ries equation and {T}oda lattice }, JOURNAL = { Suppl. Progr. Theoret. Phys.}, YEAR = 1976, VOLUME = 59, PAGES = {107-125}, ABSTRACT = { A review of the recent works on the periodic multi-soliton solutions of the KdV equation is given. Connection with the theory of the abelian integrates is emphasized. Discrete ana1ague is also discussed leading to the exact solutions of the periodic Toda lattice. }, OLDENTRYKEY = DATE76:_PERIOD_MULTI_SOLIT_SOLUT_KORTEW } @ARTICLE{derks_etal:1993_JapanJ.Indust.Appl._10_413a, AUTHOR = { Derks, G. and van Gils, S. }, TITLE = {On the uniqueness of traveling waves in perturbed {K}orteweg-de {V}ries equations }, JOURNAL = { Japan J. Indust. Appl. Math.}, YEAR = 1993, VOLUME = 10, PAGES = {413-430}, KEYWORDS = {bifurcation, traveling waves, elliptic integrals, KdV}, ABSTRACT = { We consider the perturbed Hamiltonian system \[ u_t = \partial_x\delta H(u) - \epsilon P(u) \] with $H(u) = \int(\frac12u_x^2+\frac13u^3)\,dx$. We prove for various perturbations $P(u)$ that there is a unique bifurcation point of traveling wave solutions on the curve of relative equilibria $u$ such that \[H(u_{\gamma}) = \min_u\{H(u)| \int u^2 = \gamma\}.\] As an additional result, the curve $\gamma \mapsto H(u_{\gamma})$ is proven to be concave. }, OLDENTRYKEY = DERKS93:_UNIQUEN_TRAVEL_WAVES_PERTUR_KORTEW_VRIES_EQUAT } @ARTICLE{dubrovin_etal:1997_Stud.Appl.Math._99_2_137a, AUTHOR = { Dubrovin, B. A. and Flickinger, R. and Segur, H. }, TITLE = {Three-phase solutions of the {K}adomtsev-{P}etviashvili equation }, JOURNAL = { Stud. Appl. Math.}, YEAR = 1997, VOLUME = 99, NUMBER = 2, PAGES = {137 -203}, URL = {http://www.blackwellpublishers.co.uk/asp/journal.asp?ref=0022-2526&src=ard&aid=059&iid=2&vid=99}, ABSTRACT = { The Kadomtsev-Petviashvili (KP) equation is known to admit explicit periodic and quasiperiodic solutions with $N$ independent phases, for any integer $N$, based on a Riemann theta-function of $N$ variables. For $N=1$ and 2, these solutions have been used successfully in physical applications. This article addresses mathematical problems that arise in the computation of theta-functions of three variables and with the corresponding solutions of the KP equation. We identify a set of parameters and their corresponding ranges, such that {\em every} real-valued, smooth KP solution associated with a Riemann theta-function of three variables corresponds to exactly one choice of these parameters in the proper range. Our results are embodied in a program that computes these solutions efficiently and that is available to the reader. We also discuss some properties of three-phase solutions. }, HOME = {http://amath-www.colorado.edu/appm/other/kp/kp.html}, OLDENTRYKEY = DUBROVIN97:_THREE_PHASE_SOLUT_KADOM_PETVIAS_EQUAT } @ARTICLE{dubrovin:1981_UspekhiMat.Nauk_36_2_11a, AUTHOR = { Dubrovin, B. A. }, TITLE = {Theta-functions and nonlinear equations }, JOURNAL = { Uspekhi Mat. Nauk}, YEAR = 1981, VOLUME = 36, NUMBER = 2, PAGES = {11-80}, NOTE = {(in Russia)}, OLDENTRYKEY = DUBROVIN81:_THETA } @ARTICLE{estevez:1999_J.Math.Phys._40_3_1406a, AUTHOR = { Est-vez, P. G. }, TITLE = {Darboux transformation and solutions for an equation in 2+1 dimensions }, JOURNAL = { J. Math. Phys.}, YEAR = 1999, VOLUME = 40, NUMBER = 3, PAGES = {1406-1419}, MONTH = { } # MAR, URL = {http://ojps.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000040000003001406000001}, ABSTRACT = { Painlev- analysis and the singular manifold method are the tools used in this paper to perform a complete study of an equation in 2+1 dimensions. This procedure has allowed us to obtain the Lax pair, Darboux transformation and functions in such a way that a plethora of different solutions with solitonic behavior can be constructed iteratively. }, OLDENTRYKEY = ESTEVEZ99:_DARBOUX } @ARTICLE{engelbrecht:1991_AttiAccad.Pelor.Dei_LXVIII_459a, AUTHOR = { Engelbrecht, J. }, TITLE = {Modelling of nonlinear seismic waves }, JOURNAL = { Atti Accad. Pelor. dei Peric. Scienze Fis. Mat. e Nat.}, YEAR = 1991, VOLUME = {LXVIII}, PAGES = {459-471}, ABSTRACT = { In this paper physical and mathematical concepts in the modelling of nonlinear seismic waves are analysed. The dilaton mechanism is adopted for describing the hidden energy in the Earth's crust. High-intensity waves act as a triggering mechanism for releasing the hidden energy and may themselves undergo amplification. This process is mathematically described by an evolution equation with a r.h.s. A special form of the r.h.s. like a cubic polynomial guarantees attenuation of low-intensity waves and amplification of high-intensity waves. }, OLDENTRYKEY = ENGELBRECHT91:_MODEL } @ARTICLE{engelbrecht_etal:1988_Phys.EarthPlanet.Inter._50_39a, AUTHOR = { Engelbrecht, J. and Khamidullin, Y. }, TITLE = {On the possible amplification of nonlinear seismic waves }, JOURNAL = { Phys. Earth Planet. Inter.}, YEAR = 1988, VOLUME = 50, PAGES = {39-45}, ABSTRACT = { The dilaton mechanism is used in describing the propagation of seismic waves. According to Zhurkov, dilatons are short-lived microdynamical density fluctuations which can absorb or radiate energy. Low-intensity waves give a part of their energy away to dilatons, which results in attenuation of the propagating waves. High-intensity waves cause the dilatons to break up and the energy of dilatons is transferred to the propagating wave, which causes amplification. A model evolution equation for long SH-waves is derived. This equation contains an additional body force, beside the dispersive and nonlinear terms, which models the dilaton mechanism. A numerical experiment shows the qualitative correctness of such a model. }, OLDENTRYKEY = ENGELBRECHT88 } @ARTICLE{engelbrecht_etal:1992_WaveMotion_16_173a, AUTHOR = { Engelbrecht, J. and Peipman, T. }, TITLE = {Nonlinear waves in a layer with energy influx }, JOURNAL = { Wave Motion}, YEAR = 1992, VOLUME = 16, PAGES = {173-181}, ABSTRACT = { A nonlinear evolution equation is derived to study the pr opagation of deformation waves in an elastic layer in which energy is not conserved due to possible energy release from the prestress field v:ithin the layer. The approach is phenamenological and the influence of nonlinearity, geometrical dispersian and possible energy ir.1]ux. is all accounted for simuttaneously. The corresponding KdV-type evolution equation with a r.h,s, is derived, An example is solved numerically for transient waves subject to pulse-type (soliton-type) and harmonic inputs. As a result it is demonstrated that stable solitary waves may form depending on the properties of the driving force. }, OLDENTRYKEY = ENGELBRECHT92:_NONLIN } @ARTICLE{fokas_etal:1994_Phys.Rev.Lett._72_21_3293a, AUTHOR = { Fokas, A. S. and Liu, Q. M. }, TITLE = {Nonlinear interaction of traveling waves of nonintegrable equations }, JOURNAL = { Phys. Rev. Lett.}, YEAR = 1994, VOLUME = 72, NUMBER = 21, PAGES = {3293-3296}, MONTH = { } # MAY, URL = {http://prola.aps.org/abstract/PRL/v72/p3293_1}, ABSTRACT = { We present a new methodology for deriving physically important exact solutions of certain nonintegrable equations. These solutions describe the nonlinear interaction of traveling waves. Examples include multishock and multisoliton solutions. }, OLDENTRYKEY = FOKAS94:_NONLIN } @ARTICLE{fornberg_etal:1994_ActaNumerica_3_203a, AUTHOR = { Fornberg, B. and Sloan, D. M. }, TITLE = {A review of pseudospectral methods for solving partial differential equations }, JOURNAL = { Acta Numerica}, YEAR = 1994, VOLUME = 3, PAGES = {203-267}, URL = {http://www.cup.cam.ac.uk/journals/anu/anu3.html}, ABSTRACT = { }, OLDENTRYKEY = FORNBERG94 } @ARTICLE{gudkov:1997_J.Math.Phys._38_9_4794a, AUTHOR = { Gudkov, V. V. }, TITLE = {A family of exact travelling wave solutions to nonlinear evolution and wave equations }, JOURNAL = { J. Math. Phys.}, YEAR = {1997}, VOLUME = {38}, NUMBER = {9}, PAGES = {4794--4803}, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR98J:35172, MRNUMBER = {98j:35172}, MRCLASS = {35Q58 (35B99 35C05)}, ISSN = {0022-2488}, MRREVR = {David Gurarie} } @ARTICLE{gondret_etal:1999_Phys.Rev.Lett._82_7_1442a, AUTHOR = { Gondret, P. and Ern, P. and Meignin, L. and Rabaud, M. }, TITLE = {Experimental evidence of a nonlinear transition from convective to absolute instability }, JOURNAL = { Phys. Rev. Lett.}, YEAR = 1999, VOLUME = 82, NUMBER = 7, PAGES = {1442--1445}, MONTH = { } # FEB, ABSTRACT = { We report both experimentally and analytically a transition from a convective to an absolute regime for a Kelvin-Helmholtz unstable sheared interface between two fluids in parallel flow in a Hele-Shaw cell. Experimental evidence is obtained by measurments from both sides of this transition, via two independent tests. The results are in good agreement with the nonlinear transition recently described in a theoretical analysis [Couairon and Chomaz, Physica 108D, 236 (1997)] }, OLDENTRYKEY = GONDRET99:_EXPER_EVIDEN_NONLIN_TRANS_CONVEC_ABSOL_INSTAB } @ARTICLE{gardner_etal:1974_Comm.PureAppl.Math._27_97a, AUTHOR = { Gardner, C. S. and Greene, J. M. and Kruskal, M. D. and Miura, R. M. }, TITLE = {Korteweg-de{V}ries equation and generalization. {V}{I}. {M}ethods for exact solution }, JOURNAL = { Comm. Pure Appl. Math.}, YEAR = {1974}, VOLUME = {27}, PAGES = {97--133}, OLDENTRYKEY = MR49:898, MRNUMBER = {49 #898}, MRCLASS = {35Q99}, MRREVR = {J. Smoller} } @ARTICLE{gardner_etal:1967_Phys.Rev.Lett._19_19_1095a, AUTHOR = { Gardner, C. S. and Green, J. M. and Kruskal, M. D. and Miura, R. M. }, TITLE = {Method for solving the {K}orteweg-de {V}ries equation }, JOURNAL = { Phys. Rev. Lett.}, YEAR = 1967, VOLUME = 19, NUMBER = 19, PAGES = {1095--1097}, MONTH = { } # NOV, ABSTRACT = { A method for solving the initial-value problem of the Korteweg-de Vries equation is presented which is applicable to initial data that approach a constant sufficiently rapidly as $|x|\rightarrow\infty$. The method can be used to predict exactly the "solitons," or solitary waves, which emerge from arbitrary initial conditions. Solutions that describe any finite number of solitons in interaction can be expressed in closed form. }, OLDENTRYKEY = GARDNER67:_METHOD_KORTEW_VRIES } @ARTICLE{gobbi_etal:2000_J.FluidMech._405_181a, AUTHOR = { Gobbi, M. F. and Kirby, J. T. and Wei, G. }, TITLE = {A fully nonlinear {B}oussinesq model for surface waves. {I}{I}. {E}xtension to ${O}(kh)^4$ }, JOURNAL = { J. Fluid Mech.}, YEAR = {2000}, VOLUME = {405}, PAGES = {181--210}, URL = {http://www.journals.cup.org/owa_dba/owa/approval?sjid=FLM&svid=405&spii=S0022112099007247}, ABSTRACT = { A Boussinesq-type model is derived which is accurate to $O(kh)^4$ and which retains the full representation of the fluid kinematics in nonlinear surface boundary condition terms, by not assuming weak nonlinearity. The model is derived for a horizontal bottom, and is based explicitly on a fourth-order polynomial representation of the vertical dependence of the velocity potential. In order to achieve a (4,4) Pad- representation of the dispersion relationship, a new dependent variable is defined as a weighted average of the velocity potential at two distinct water depths. The representation of internal kinematics is greatly improved over existing $O(kh)^2$ approximations, especially in the intermediate to deep water range. The model equations are first examined for their ability to represent weakly nonlinear wave evolution in intermediate depth. Using a Stokes-like expansion in powers of wave amplitude over water depth, we examine the bound second harmonics in a random sea as well as nonlinear dispersion and stability effects in the nonlinear Schr-dinger equation for a narrow-banded sea state. We then examine numerical properties of solitary wave solutions in shallow water, and compare model performance to the full solution of Tanaka (1986) as well as the level 1, 2 and 3 solutions of Shields & Webster (1988). }, FJOURNAL = {Journal of Fluid Mechanics}, CODEN = {JFLSA7}, OLDENTRYKEY = MR1748497, MRNUMBER = {1 748 497}, MRCLASS = {76B15 (76B25 76M25 86A05)}, ISSN = {0022-1120} } @ARTICLE{grue_etal:2000_J.FluidMech._413_181a, AUTHOR = { Grue, J. and Jensen, A. and Rus{\aa}s, P. and Sveen, J. K. }, TITLE = {Breaking and broadening of internal solitary waves }, JOURNAL = { J. Fluid Mech.}, YEAR = {2000}, VOLUME = {413}, PAGES = {181--217}, URL = {http://www.journals.cup.org/owa_dba/owa/approval?sjid=FLM&svid=413&spii=S0022112000008648}, ABSTRACT = { Solitary waves propagating horizontally in a stratified fluid are investigated. The fluid has a shallow layer with linear stratification and a deep layer with constant density. The investigation is both experimental and theoretical. Detailed measurements of the velocities induced by the waves are facilitated by particle tracking velocimetry (PTV) and particle image velocimetry (PIV). Particular attention is paid to the role of wave breaking which is observed in the experiments. Incipient breaking is found to take place for moderately large waves in the form of the generation of vortices in the leading part of the waves. The maximal induced fluid velocity close to the free surface is then about 80\% of the wave speed, and the wave amplitude is about half of the depth of the stratified layer. Wave amplitude is defined as the maximal excursion of the stratified layer. The breaking increases in power with increasing wave amplitude. The magnitude of the induced fluid velocity in the large waves is found to be approximately bounded by the wave speed. The breaking introduces a broadening of the waves. In the experiments a maximal amplitude and speed of the waves are obtained. A theoretical fully nonlinear two-layer model is developed in parallel with the experiments. In this model the fluid motion is assumed to be steady in a frame of reference moving with the wave. The Brunt-V-is-l- frequency is constant in the layer with linear stratification and zero in the other. A mathematical solution is obtained by means of integral equations. Experiments and theory show good agreement up to breaking. An approximately linear relationship between the wave speed and amplitude is found both in the theory and the experiments and also when wave breaking is observed in the latter. The upper bound of the fluid velocity and the broadening of the waves, observed in the experiments, are not predicted by the theory, however. There was always found to be excursion of the solitary waves into the layer with constant density, irrespective of the ratio between the depths of the layers.}, FJOURNAL = {Journal of Fluid Mechanics}, CODEN = {JFLSA7}, OLDENTRYKEY = MR1772636, MRNUMBER = {1 772 636}, MRCLASS = {76Bxx}, ISSN = {0022-1120} } @ARTICLE{goktacs_etal:1997_J.SymbolicComput._24_5_591a, AUTHOR = { G-kta{\c{s}}, -. and Hereman, W. }, TITLE = {Symbolic computation of conserved densities for systems of nonlinear evolution equations }, JOURNAL = { J. Symbolic Comput.}, YEAR = {1997}, VOLUME = {24}, NUMBER = {5}, PAGES = {591--621}, URL = {http://www.idealibrary.com/links/citation/0747%2D7171/24/591}, ABSTRACT = { A new algorithm for the symbolic computation of polynomial conserved densities for systems of nonlinear evolution equations is presented. The algorithm is implemented in Mathematica. The program condens.m automatically carries out the lengthy symbolic computations for the construction of conserved densities. The code is tested on several well-known partial differential equations from soliton theory. For systems with parameters, condens.m can be used to determine the conditions on these parameters so that a sequence of conserved densities might exist. The existence of a large number of conservation laws is a predictor for integrability of the system. }, FJOURNAL = {Journal of Symbolic Computation}, OLDENTRYKEY = MR98G:35001, MRNUMBER = {98g:35001}, MRCLASS = {35-04 (35A25 35Q53)}, ISSN = {0747-7171} } @ARTICLE{galiev_etal:1998_Phys.Lett.A_246_299a, AUTHOR = { Galiev, S. U. and Galiev, T. S. }, TITLE = {Resonant travelling surface waves }, JOURNAL = { Phys. Lett. A}, YEAR = 1998, VOLUME = 246, PAGES = {299-305}, KEYWORDS = {Layer; Topography; Resonant excitement; Shock structure; Soliton; Oscillon}, OLDENTRYKEY = GALIEV98:_RESON } @ARTICLE{goda:1977_J.Phys.Soc.Jpn._42_3_1040a, AUTHOR = { Goda, K. }, TITLE = {Numerical studies on recurrence of the korteweg-de vries equation }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1977, VOLUME = 42, NUMBER = 3, PAGES = {1040--1046}, MONTH = { } # MAR, OLDENTRYKEY = GODA77:_NUMER_STUDIES_RECUR_KORTEW_VRIES_EQUAT } @ARTICLE{gibbon_etal:1985_Stud.Appl.Math._72_1_39a, AUTHOR = { Gibbon, J. D. and Radmore, P. and Tabor, M. and Wood, D. }, TITLE = {The {P}ainlev\'e property and {H}irota's method }, JOURNAL = { Stud. Appl. Math.}, YEAR = {1985}, VOLUME = {72}, NUMBER = {1}, PAGES = {39--63}, ABSTRACT = { The connection between the Painleve property for partial differential equations, proposed by Weiss, Tabor, and Carnevale, and Hirota's method for calculating $N$-soliton solutions is investigated for a variety of equations including the nonlinear Schr-dinger and mKdV equations. Those equations which do not possess the Painlev- property are easily seen not to have self-truncating Hirota expansions. The B-cklund transformations derived from the Painlev- analysis and those determined by Hirota's method are shown to be directly related. This provides a simple route for demonstrating the connection between the singular manifolds used in the Painlev- analysis and the eigenfunctions of the AKNS inverse scattering transform. }, FJOURNAL = {Studies in Applied Mathematics}, CODEN = {SAPMB6}, OLDENTRYKEY = MR86D:35127, MRNUMBER = {86d:35127}, MRCLASS = {35Q20 (58F07)}, ISSN = {0022-2526}, MRREVR = {J. J. C. Nimmo} } @ARTICLE{gils_etal:1996_Prog.Nonlin.Diff.Eq._19_325a, AUTHOR = {van Gils, S. and Soewono, E. }, TITLE = {Modulated waves in a perturbed {K}orteweg-de {V}ries equation }, JOURNAL = { Prog. Nonlin. Diff. Eq. Their Appl.}, YEAR = 1996, VOLUME = 19, PAGES = {325-346}, ABSTRACT = { We show the existence of a global branch of modulated waves in a two-mode approximation of a perturbed Korteweg-de Vries equation. }, OLDENTRYKEY = GILS96:_MODUL_KORTEW_VRIES } @ARTICLE{grammaticos_etal:1990_J.Math.Phys._31_11_2572a, AUTHOR = { Grammaticos, B. and Ramani, A. and Hietarinta, J. }, TITLE = {A search for integrable bilinear equations: {T}he {P}ainlev- approach }, JOURNAL = { J. Math. Phys.}, YEAR = 1990, VOLUME = 31, NUMBER = 11, PAGES = {2572-2578}, MONTH = { } # NOV, ABSTRACT = { The possibility of the existence of new integrable partial differential equations is investigated, using the tools of singularity analysis. The equations treated are written in the Hirota bilinear formalism. It is shown here how to apply the Painlev- method directly under the bilinear form. Just by studying the dominant part of the equations, the number of cases to be considered can be limited drastically. Finally, the partial differential equations identified in a previous work [J. Hietarinta, J. Math. Phys. 28, 1732, 2096, and 2586 (1987); 29, 628 (1988) ] as possessing at least four soliton solutions, are shown to pass the Painleve test as well, which is a strong indication of their integrability. }, OLDENTRYKEY = GRAMMATICOS90 } @ARTICLE{grammaticos_etal:1994_Phys.Lett.A_A190_65a, AUTHOR = { Grammaticos, B. and Ramani, A. and Hietarinta, J. }, TITLE = {Multilinear operators: the natural extension of {H}irota's bilinear formalism }, JOURNAL = { Phys. Lett. A}, YEAR = 1994, VOLUME = {A190}, PAGES = {65-70}, MONTH = { } # JUL, ABSTRACT = { We introduce multilinear operators, which generalize Hirota's bilinear $D$ operator, based on the principle of gauge invariance of the $\tau$ functions. We show that these operators can be constructed systematically using the bilinear $D$ as building blocks. We concentrate in particular on the trilinear case and study the possible integrability of equations with one dependent variable. The fifth order equation of the Lax hierarchy as well as Satsuma's lowest-order gauge invariant equation are shown to have simple trilinear expressions. The formalism can be extended to an arbitrary degree of multilinearity. }, OLDENTRYKEY = GRAMMATICOS94:_MULTIL } @ARTICLE{gollub_etal:1999_Rev.Mod.Phys._71_2_S396a, AUTHOR = { Gollub, J. P. and Langer, J. S. }, TITLE = {Pattern formation in nonequilibrium physics }, JOURNAL = { Rev. Mod. Phys.}, YEAR = 1999, VOLUME = 71, NUMBER = 2, PAGES = {S396--S403}, ABSTRACT = { Remarkable and varied pattern-forming phenomena occur in fluids and in phase tranformations. The authors describe and compare some of these phenomena, offer reflections on their similarities and differences, and consider possibilities for the future development of this field. }, OLDENTRYKEY = GOLLUB99:_PATTER } @ARTICLE{huang_etal:1997_J.Math.Phys._38_1_226a, AUTHOR = { Huang, N. and Chen, Z. and Chen, X. }, TITLE = {An inverse scattering transform for the {M}{K}d{V} equation with non-vanishing boundary value }, JOURNAL = { J. Math. Phys.}, YEAR = {1997}, VOLUME = {38}, NUMBER = {1}, PAGES = {226--246}, ABSTRACT = { The MKdV equation of normal dispersion with non-vanishing boundary value is solved by the inverse scattering transform method. An affine parameter is introduced to avoid double-valued functions of the usual spectral parameter. In terms of it the inverse scattering transform is performed and the inverse scattering equation of Zakharov-Shabat form as well as of Marchenko form is derived. Dark multisoliton solutions are found formally by means of the Binet-Cauchy formula. The asymptotic behaviors in the limits of $|t| \to\infty$ are derived as expected. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR97G:35152, MRNUMBER = {97g:35152}, MRCLASS = {35Q53}, ISSN = {0022-2488} } @ARTICLE{hatakenaka:1993_Phys.Rev.E_48_5_4033a, AUTHOR = { Hatakenaka, N. }, TITLE = {Interaction time of the {K}orteweg-de {V}ries solitons }, JOURNAL = { Phys. Rev. E}, YEAR = 1993, VOLUME = 48, NUMBER = 5, PAGES = {4033--4036}, MONTH = { } # NOV, ABSTRACT = { The interaction time of Korteweg-de Vries solitons is studied by using Konno and Ito's complex-time-plane method [J. Phys. Soc. Jpn. 56, 987 (1987)]. We find that the behavior of the interaction time reflects the particle-wave dual nature of the soliton. Most of this feature is explained by the rectangular model of Aossey et al. [Phys. Rev. A 45, 2606 (1992)] }, OLDENTRYKEY = HATAKENAKA93:_INTER_KORTEW_VRIES } @ARTICLE{hu_etal:1999_J.Math.Phys._40_4_2001a, AUTHOR = { Hu, X. and Wu, Y. and Geng, X. }, TITLE = {Hirota bilinear approach to a new integrable differential-difference system }, JOURNAL = { J. Math. Phys.}, YEAR = {1999}, VOLUME = {40}, NUMBER = {4}, PAGES = {2001--2010}, ABSTRACT = { A new integrable differential-difference system is proposed: $$ v\sb t(n) =v(n) (2 u(n) -u(n+1) -u(n-1)), $$ $$\multline u\sb t(n+1) + u\sb t(n-1) + u(n) u\sb t(n)+ \tfrac34 (u(n+1)-u(n-1))\sp2\\ +\tfrac14(u(n+1)+u(n-1)-2(n))\sp2+ \tfrac14 (v(n)-1)=0. \endmultline$$ By use of the dependent variable transformation $$ u(n)=(\ln f(n))\sb t, \quad v(n)=f\sp2(n)/ f(n+1)f(n-1) $$ and the introduction of an auxiliary variable, the system is transformed into a Hirota bilinear form. The Backlund transformations and a nonlinear superposition formula are found. By using the nonlinear superposition formula multi-soliton solutions are generated. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR2000F:37097A, MRNUMBER = {2000f:37097a}, MRCLASS = {37K10 (35R10 37K35 37K40)}, ISSN = {0022-2488}, MRREVR = {Claire R. Gilson} } @ARTICLE{hodnett_etal:1989_SiamJ.Appl.Math._49_4_1174a, AUTHOR = { Hodnett, P. F. and Moloney, T. P. }, TITLE = {On the structure during interaction of the two-soliton solution of the {K}orteweg-de {V}ries equation }, JOURNAL = { SIAM J. Appl. Math.}, YEAR = {1989}, VOLUME = {49}, NUMBER = {4}, PAGES = {1174--1187}, URL = {http://www.jstor.org/fcgi-bin/jstor/viewitem.fcg/00361399/di974781/97p0077s?origin=MSN&PAGE=0}, FJOURNAL = {SIAM Journal on Applied Mathematics}, CODEN = {SMJMAP}, OLDENTRYKEY = MR90H:35212, MRNUMBER = {90h:35212}, MRCLASS = {35Q20}, ISSN = {0036-1399}, MRREVR = {Peter L. Christiansen} } @ARTICLE{herman_etal:1993_J.Comput.Phys._104_1_50a, AUTHOR = { Herman, R. L. and Knickerbocker, C. J. }, TITLE = {Numerically induced phase shift in the {K}d{V} soliton }, JOURNAL = { J. Comput. Phys.}, YEAR = {1993}, VOLUME = {104}, NUMBER = {1}, PAGES = {50--55}, FJOURNAL = {Journal of Computational Physics}, CODEN = {JCTPAH}, OLDENTRYKEY = MR1198220, MRNUMBER = {1 198 220}, MRCLASS = {65M06 (35Q53)}, ISSN = {0021-9991} } @ARTICLE{hietarinta:1987_J.Math.Phys._28_8_1732a, AUTHOR = { Hietarinta, J. }, TITLE = {A search for bilinear equations passing {H}irota's three-soliton condition. {I}. {KdV}-type bilinear equations }, JOURNAL = { J. Math. Phys.}, YEAR = 1987, VOLUME = 28, NUMBER = 8, PAGES = {1732-1742}, MONTH = { } # AUG, ABSTRACT = { In this paper the results of a search for bilinear equations of the type $P(D_x,D_t)F\cdot F = 0$, which have three-soliton solutions, are presented. Polynomials up to order 8 have been studied. In addition to the previously known cases of KP, BKP, and DKP equations and their reductions, a new polynomial $P = D_xD_t(D_x^2+\sqrt{3} D_xD_t + D_t^2) + aD_x^2+ bD_xD_t + cD_t^2$ has been found. Its complete integrability is not known, but it has three-soliton solutions. Infinite sequences of models with linear dispersion manifolds have also been found, e.g., $P = D_x^MD_t^ND_y^P$, if some powers are odd, and $P = D_x^MD_t^N(D_x^2 - 1)^P$, if $M$ and $N$ are odd. }, OLDENTRYKEY = HIETARINTA87:_HIROTI } @ARTICLE{hietarinta:1987_J.Math.Phys._28_9_2094a, AUTHOR = { Hietarinta, J. }, TITLE = {A search for bilinear equations passing {H}irota's three-soliton condition. {II}. {mKdV}-type bilinear equations }, JOURNAL = { J. Math. Phys.}, YEAR = 1987, VOLUME = 28, NUMBER = 9, PAGES = {2094-2101}, MONTH = { } # SEP, ABSTRACT = { In this paper (second in a series) [for part I, see J. Math. Phys. 30, 1732 (1987) ] the search for bilinear equations having three-soliton solutions continues. This time pairs of bilinear equations of the type $P_1(D_x,D_t)F\cdot G = 0$, $P_2(D_x,D_t)F\cdot G = 0$, where $P_1$, is an odd polynomial and $P_2$, is quadratic, are considered. The main results are the following new bilinear systems: $P_1 =aD_x^7 +bD_x^5 +D_x^2D_t+D_y,$, $P_2=D_x^2$; $P_1=aD_x^3 +bD_t^3 +D_y$, $P_2=D_xD_t$; and $P_1 = D_xD_tD_y+aD_x+bD_t$, $P_2=D_xD_t$. In addition to these, several models with linear dispersion manifolds were obtained, as before. }, OLDENTRYKEY = HIETARINTA87:_HIROTII } @ARTICLE{hietarinta:1987_J.Math.Phys._28_11_2586a, AUTHOR = { Hietarinta, J. }, TITLE = {A search for bilinear equations passing {H}irota's three-soliton condition. {III}. {S}ine-{G}ordon-type bilinear equations }, JOURNAL = { J. Math. Phys.}, YEAR = 1987, VOLUME = 28, NUMBER = 11, PAGES = {2586-2592}, MONTH = { } # NOV, ABSTRACT = { In this paper the results of a search for pairs of bilinear equations of the type $A^i(D_x,D_t)F\cdot F+B^i(D_x,D_t)G\cdot F+ C^i(D_x,D_t)G\cdot G=O$, $i= 1,2$, which have standard type three-soliton solutions, are presented. The freedom to rotate in $(F,G)$ space is fixed by the one-soliton ansatz $F = 1$, $G = e^n$, then the $B^i$ determine the dispersion manifold while $A^i$ and $C^i$ are auxiliary functions. In this paper it is assumed that $B^1$ and $B^2$ are even and proportional, and that $A^i$ and $C^i$ are quadratic. As new results, $B^1=aD_x^3D_t+D_tD_y+b$, $A^2=-C^2=D_xD_t$ and generalizations of the sine-Gordon model $B^1=D_xD_t+a$ with a family of auxiliary functions $A^i$ and $C^i$ are obtained. }, OLDENTRYKEY = HIETARINTA87:_HIROTIII } @ARTICLE{hietarinta:1988_J.Math.Phys._29_3_628a, AUTHOR = { Hietarinta, J. }, TITLE = {A search for bilinear equations passing {H}irota's three-soliton condition. {IV}. {C}omplex bilinear equations }, JOURNAL = { J. Math. Phys.}, YEAR = 1988, VOLUME = 29, NUMBER = 3, PAGES = {628-635}, MONTH = { } # MAR, ABSTRACT = { In this paper the results of a search for complex bilinear equations with two-soliton solutions are presented. The following basic types are discussed: (a) the nonlinear Schr-dinger equation $B(D_x,\ldots )G\cdot F=0$, $A(D_x,D_t)F\cdot F = GG^*$, and (b) the Benjamin-Ono equation $P(D_x,\ldots)F\cdot F^*=0$. It is found that the existence of two-soliton solutions is not automatic, but introduces conditions that are like the usual three- and four-soliton conditions. The search was limited by the degree of $A = 2$, and by degree of $P\leqslant 4$. The main results are the following: (1) $(iaD_x^3+D_xD_t+iD_y+b) G\cdot F = 0$, $D_x^2F\cdot F=GG^*$; (2) $(D_x^2+aD_y^2+iD_t+b)G\cdot F=0$, $D_xD_yF\cdot F=GG^*$; (3) $(iaD_x^3+D_x^2+iD_t)F\cdot F^*=0$; and (4) $(D_xD_t+i(aD_x+bD_t))F\cdot F = 0$. }, OLDENTRYKEY = HIETARINTA88:_HIROTIV } @UNPUBLISHED{hietarinta:1996u, AUTHOR = { Hietarinta, J. }, TITLE = {Painlev- equations in terms of entire functions }, YEAR = 1996, MONTH = { } # DEC, NOTE = {(draft)}, POSTSCRIPT = {http://th.ihep.su/lanl/solv-int/9701002.html}, ABSTRACT = { In these lectures we discuss how the Painlev- equations can be written in terms of entire functions, and then in the Hirota bilinear (or multilinear) form. Hirota's method, which has been so useful in soliton theory, is reviewed and connections from soliton equations to Painlev- equations through similarity reductions are discussed from this point of view. In the main part we discuss how singularity structure of the solutions and formal integration of the Painlev- equations can be used to find a representation in terms of entire functions. Sometimes the final result is a pair of Hirota bilinear equations, but for $P_{VI}$ we need also a quadrilinear expression. The use of discrete versions of Painlev- equations is also discussed briefly. It turns out that with discrete equations one gets better information on t,he singularities, which can then be represented in terms of functions with a simple zero. }, OLDENTRYKEY = HIETARINTA96:_PAINL } @UNPUBLISHED{hietarinta_etal:1994u, AUTHOR = { Hietarinta, J. and Grammaticos, B. and Ramani, A. }, TITLE = {Integrable trilinear {PDE}'s }, YEAR = 1994, NOTE = {(to appear in the proceedings of NEEDS'94)}, POSTSCRIPT = {http://th.ihep.su/lanl/solv-int/9411003.html}, ABSTRACT = { In a recent publication we proposed an extension of Hirot,a's bilinear formalism to arbitrary multilinearities. The trilinear (and higher) operators were constructed from the requirement of gauge invariance for t,he nonlinear equation. Here we r.oncentrate on the trilinear case, and use singularity analysis in order to single out equations that are likely to be integrable. New PDE's are thus obtained, along with others already well-known for their integrability and for which we obtain here the trilinear expression. }, OLDENTRYKEY = HIETARINTA94:_INTEG_PDE } @ARTICLE{hirota_etal:1981_J.Phys.Soc.Jpn._50_1_338a, AUTHOR = { Hirota, R. and Ito, M. }, TITLE = {A direct approach to multi-periodic wave solutions to nonlinear evolution equations }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1981, VOLUME = 50, NUMBER = 1, PAGES = {338-342}, MONTH = { } # JAN, ABSTRACT = { The direct method of calculating the multi-periodic wave solutions by Nakamura are applied to the following equations; the Korteweg-de Vries equation, the Toda equation, the Sawada-Kotera equation and the model equation for shallow water waves, and are obtained three-periodic wave solutions expressed in terms of Riemann's $\theta$-function. All parameters determining the characters of the wave are obtained numerically. }, OLDENTRYKEY = HIROTA81:_DIREC_APPROAC_MULTI_PERIOD_WAVE } @ARTICLE{hirota_etal:1983_J.Phys.Soc.Jpn._52_3_744a, AUTHOR = { Hirota, R. and Ito, M. }, TITLE = {Resonance of solitons in one dimension }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1983, VOLUME = 52, NUMBER = 3, PAGES = {744-748}, MONTH = { } # MAR, ABSTRACT = { Resonances of solitons in one-dimensional space are studied theoretically taking the Sawada-Kotera equation with a nonvanishing boundary condition as an example. Two solitons near the resonant state exhibit the new phenomena. They interact with each other through emitting and absorbing third soliton. They are transmuted into singular solitons after colliding with each other. Two solitons at the resonant state fuse after colliding with each other, or a soliton splits into two solitons. }, OLDENTRYKEY = HIROTA83:_RESON_SOLIT_ONE_DIMEN } @ARTICLE{hirota:1973_J.Math.Phys._14_7_810a, AUTHOR = { Hirota, R. }, TITLE = {Exact $N$-soliton solutions of the wave equation of long waves in shallow-water and in nonlinear lattices }, JOURNAL = { J. Math. Phys.}, YEAR = 1973, VOLUME = 14, NUMBER = 7, PAGES = {810-814}, MONTH = { } # JUL, ABSTRACT = { Exact $N$-soliton solutions have been obtained for the nonlinear wave equation $w_{tt}-w_{xx}-6w^2_{xx}-w_{xxxx}=0$ which describes motions of long waves in one-dimensional nonlinear lattices and in shallow-water under gravity. The solutions have the same functional form as $N$-solition solutions of the Korteweg-de Vries equation. }, OLDENTRYKEY = HIROTA73:_EXACT_N } @ARTICLE{hirota_etal:1976_Suppl.Progr.Theoret.Phys._59_64a, AUTHOR = { Hirota, R. and Satsuma, J. }, TITLE = {A variety of nonlinear network equations generated from the {B}-cklund transformation for the {T}oda lattice }, JOURNAL = { Suppl. Progr. Theoret. Phys.}, YEAR = 1976, VOLUME = 59, PAGES = {64-100}, NOTE = {(not complete)}, ABSTRACT = { A B-cklund transformation in the bilinear form is presented for the Toda equation. The B-cklund transformation generates an important class of nonlinear evolution equations that exhibits $N$-soliton solutions. The equation reduces, in the special cases, to the Toda equation itself, the nonlinear self-dual network equation, the equation describing a Volterra system and a discrete Korteweg-de Vries equation. Physical meanings and properties of solitons of these equations are examined in detail. Special solutions are also given to the generated equation. Moreover, a relation between the B-cklund transformation, and the inverse scattering method, and a nonlinear transformation relating the Toda equation and the generated equation are presented. }, OLDENTRYKEY = HIROTA76:_VARIET_NONLIN_NETWOR_EQUAT_GENER } @ARTICLE{hirota:1971_Phys.Rev.Lett._27_18_1192a, AUTHOR = { Hirota, R. }, TITLE = {Exact solution of the {K}orteweg-de {V}ries equation for multiple collisions of solitons }, JOURNAL = { Phys. Rev. Lett.}, YEAR = 1971, VOLUME = 27, NUMBER = 18, PAGES = {1192-1194}, MONTH = { } # NOV, ABSTRACT = { An exact solution has been obtained for the Korteweg-de Vries equation for the case of multiple collisions of $N$ solitons with different amplitudes. }, OLDENTRYKEY = HIROTA71:_EXACT_SOLUT_KORTEW_VRIES_EQUAT } @ARTICLE{hirota:1986_Phys.D_18_1-3_161a, AUTHOR = { Hirota, R. }, TITLE = {Reduction of soliton equations in bilinear form }, JOURNAL = { Phys. D}, YEAR = {1986}, VOLUME = {18}, NUMBER = {1-3}, PAGES = {161--170}, NOTE = {Solitons and coherent structures (Santa Barbara, Calif., 1985)}, ABSTRACT = { It is shown that a variety of soliton equations including the KdV equation, the modified (or Gardner) equation, and the Boussinesq equation, the modified Boussinesq equation, the coupled KdV equation, the classical Boussinesq equation, and the nonlinear Schr-dinger equation exhibiting dark-soliton are obtained by "reduction" of the hierarhy of the KP (Kadomtshev-Petviashvili) equation in bilinear form. A reduction of the BKP equation generates the "KdV + Sawada-Kotera equation" which exhibits resonances of solitons. }, FJOURNAL = {Physica D. Nonlinear Phenomena}, CODEN = {FDNPDT}, OLDENTRYKEY = MR88B:58067, MRNUMBER = {88b:58067}, MRCLASS = {58F07 (35Q20)}, ISSN = {0167-2789}, MRREVR = {Allan P. Fordy} } @ARTICLE{iga:1999_J.FluidMech._387_343a, AUTHOR = { Iga, K. }, TITLE = {A simple criterion for the sign of the pseudomomentum of modes in shallow water systems }, JOURNAL = { J. Fluid Mech.}, YEAR = {1999}, VOLUME = {387}, PAGES = {343--352}, ABSTRACT = { A simple criterion is derived for determining the sign of the pseudomomentum of neutral modes in shallow water systems. The sign of the pseudomomentum is determined by the gradient of the dispersion curve on a wavenumber vs. phase-speed plane: a mode has pseudomomentum with the opposite sign to that of the gradient of the dispersion curve. In most cases, the sign of the pseudomomentum is also determined only from the value of its phase speed: the pseudomomentum of a mode is positive if its phase speed is faster than the velocity of the basic flow at any point and vice versa, but with a few exceptions. [Author abstract; 8 Refs; In English] }, FJOURNAL = {Journal of Fluid Mechanics}, CODEN = {JFLSA7}, OLDENTRYKEY = MR2000B:76049, MRNUMBER = {2000b:76049}, MRCLASS = {76E20 (76B15 86A05 86A10)}, ISSN = {0022-1120} } @ARTICLE{infeld_etal:1995_Phys.Rev.E_51_4_3183a, AUTHOR = { Infeld, E. and ans A. A. Skorupski, A. S. }, TITLE = {Numerical simulations of {K}adomtshev-{P}etviashvili soliton interactions }, JOURNAL = { Phys. Rev. E}, YEAR = 1995, VOLUME = 51, NUMBER = 4, PAGES = {3183--3191}, ABSTRACT = { The Kadomtshev-Petviashvili equation generalizes that of Korteweg and de Vries to two space dimensions and arises in various weakly dispersive media. Two very different species of soliton solutions are known for one variant, KPI. The first species to be discovered are line solitons, the second are two dimensional lumps. This paper describes numerical simulations, consistent with all constraints of the equation, in which very distorted line solitons break up into smaller line solitons and arrays of lumps. The arrays can interact with one another. In some cases, ascpects of the results of the simulations can be understood in the light of specially constructed exact solutions. Simulations in which iniital conditions failt to satisfy the constraints of the equation are also described. }, OLDENTRYKEY = INFELD95:_NUMER_KADOM_PETVIAS } @ARTICLE{javam_etal:1999_J.FluidMech._396_183a, AUTHOR = { Javam, A. and Imberger, J. and Armfield, S. W. }, TITLE = {Numerical study of internal wave reflection from sloping boundaries }, JOURNAL = { J. Fluid Mech.}, YEAR = {1999}, VOLUME = {396}, PAGES = {183--201}, URL = {http://www.journals.cup.org/owa_dba/owa/approval?sjid=FLM&svid=396&spii=S0022112099005996}, ABSTRACT = { The breaking of internal waves propagating in a stratified fluid of constant buoyancy frequency on a sloping boundary was investigated numerically. It was found that at the boundary, nonlinear non-resonant interactions between the incident and reflected waves produced higher-mode waves. These modes had frequencies greater than the local buoyancy frequency and so could not radiate from the interaction region. The energy level of trapped waves increased with time and subsequently led to overturning of the density field. At the critical frequency, when the reflected wave propagated in a direction parallel to the slope, wave overturning occurred near the wall, but the point of overturning moved off the bottom as the propagation angle changed away from that of the bottom slope as the waves became increasingly supercritical. The internal wave reflection coefficient generally increased as the effects of nonlinearity and viscosity decreased, but depended strongly on the forcing frequency and the angle of the sloping boundary. }, FJOURNAL = {Journal of Fluid Mechanics}, CODEN = {JFLSA7}, OLDENTRYKEY = MR2000F:76029, MRNUMBER = {2000f:76029}, MRCLASS = {76D33 (76D50)}, ISSN = {0022-1120} } @ARTICLE{johnson:1996_J.FluidMech._323_65a, AUTHOR = { Johnson, R. S. }, TITLE = {A two-dimensional {B}oussinesq equation for water waves and some of its solutions }, JOURNAL = { J. Fluid Mech.}, YEAR = 1996, VOLUME = 323, PAGES = {65--78}, ABSTRACT = { A two-dimensional Boussinesq equation, \[u_{tt}-u_{xx}+3(u^2)_{xx}-u_{xxxx}-u_{yy}=0,\] is introduced to describe the propagation of gravity waves on the surface of water, in particular the head-on collision of oblique waves. This equation combines the two-way propagation of the classical Boussinesq equation with the (weak) dependence on a second spatial variable, as occurs in the two-dimensional Korteweg-de Vries (2D KdV) (or KPII) equation. Exact and general solitary-wave, two-soliton and resonant solutions are obtained from the Hirota bilinear form of the equation. The existence of a distributed-soliton solution is investigated, but it is shown that this is not." a possibility. However the connection with the classical 2D KdV equation (which does possess such a solution) is explored via a suitable parametric representation of the dispersion relation. A three-soliton solution is also constructed, but this exists only if an auxiliary constraint among the six parameters is satisfied; thus the two-dimensional Boussinesq equation is not one of the class of completely integrable equations, confirming the analysis of Hietarinta (1987). This constraint is automatically satisfied for the classical Boussinesq equation (which is completely integrable). Graphical reproductions of some of the solutions of the two-dimensional Boussinesq equations are also presented. }, OLDENTRYKEY = JOHNSON96:_BOUSS } @ARTICLE{johnson_etal:1978_Phys.Lett.A_66A_4_279a, AUTHOR = { Johnson, R. S. and Thompson, S. }, TITLE = {A solution of the inverse scattering problem for the {K}ADOMTSEV-{P}ETVIASHVILI equation by the method of separation of variables }, JOURNAL = { Phys. Lett. A}, YEAR = 1978, VOLUME = {66A}, NUMBER = 4, PAGES = {279-281}, MONTH = { } # MAY, ABSTRACT = { We show that the method of separation of variables can be employed to solve the appropriate scalar Gelfand -- Levitan equation. This produces many new solutions (with soliton interactions) and, in particular, introduces a new rational-exponential soliton. }, OLDENTRYKEY = JOHNSON78:_SOLUT_OF_THE_INVER_SCATT } @ARTICLE{keller:1999_Phys.Fluids_11_3_513a, AUTHOR = { Keller, J. J. }, TITLE = {Inverse equations }, JOURNAL = { Phys. Fluids}, YEAR = {1999}, VOLUME = {11}, NUMBER = {3}, PAGES = {513--520}, ABSTRACT = { Following our previous work [Z. Angew. Math. Phys. 49 (1998), no. 3, 363--383; MR 99c:76093], which we extend to nonconservative flows, we first write the general time-independent flow equations in a perfectly antisymmetric form, using a pair of stream functions as the dependent variables. In a second step the equations are written in an inverse form, using the two stream functions and the natural coordinate as independent variables. The special cases of incompressible flow and inviscid axisymmetric flow are also considered. The main advantage of using these inverse equations is associated with the possibilities of using static pressure distributions, Mach number distributions, geometric constraints, etc., or any combination of geometric constraints and specifications of physical quantities to define the boundary conditions. In contrast to conventional inverse methods, that are based on iterative approximations to a desired pressure distribution along the surface of a flow device, for example, the use of inverse equations offers the possibility of arriving at the solution for any kind of boundary conditions in a single step. Furthermore, there is no need for complicated grid generation procedures, because the domain of definition in inverse space is typically a cube with Cartesian coordinates. }, FJOURNAL = {Physics of Fluids}, CODEN = {PHFLE6}, OLDENTRYKEY = MR99K:76040, MRNUMBER = {99k:76040}, MRCLASS = {76C99 (76G25)}, ISSN = {1070-6631} } @ARTICLE{kawahara:1972_J.Phys.Soc.Jpn._33_1_260a, AUTHOR = { Kawahara, T. }, TITLE = {Oscillatory solitary waves in dispersive media }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1972, VOLUME = 33, NUMBER = 1, PAGES = {260--264}, MONTH = { } # JUL, OLDENTRYKEY = KAWAHARA72:_OSCIL_SOLIT_WAVES_DISPER_MEDIA } @ARTICLE{kyotoh_etal:2000_J.FluidMech._413_317a, AUTHOR = { Kyotoh, H. and Fujii, S. and To, D. V. }, TITLE = {Currents induced by long waves propagating towards a beach over a wavy bed }, JOURNAL = { J. Fluid Mech.}, YEAR = {2000}, VOLUME = {413}, PAGES = {317--343}, URL = {http://www.journals.cup.org/owa_dba/owa/approval?sjid=FLM&svid=413&spii=S0022112000008545}, ABSTRACT = { For the understanding of longshore currents along a natural beach, the effects of bottom unevenness are considered to be important, especially for the flow in the swash zone. Currents in the swash zone are strongly influenced by the bed slope because the effect of gravity overwhelms the effect of the depth change. In the present paper, we investigate these effects and focus on waves propagating from offshore over a flat ocean basin of constant depth to a beach with a sloping wavy bottom. The waves are incident at a small angle to the beach normal, and the bed slope in the alongshore direction is varied slowly. To simplify the problem, only cnoidal waves and solitary waves are considered and the bed level is varied sinusoidally in the longshore direction. A perturbation method is applied to the two-dimensional nonlinear shallow water equation (two-dimensional NLSWE) for the wave motion in order to generate a more simplified model of wave dynamics consisting of a one-dimensional NLSWE for the direction normal to the beach and an equation for the alongshore direction. The first equation, the one-dimensional NLSWE, is solved by 1 & Greenspan's transformation. The solution of the second one is found by extending Brocchini & Peregrine's solution for a flat beach. Two methods for the solution of the one- dimensional NLSWE are introduced in order to get a solution applicable to large-amplitude swash motions, where the amplitude is comparable to the beach length. One is the Maclaurin expansion of the solution around the moving shoreline, and the other is Riemann's representation of the solution, which exactly satisfies the one-dimensional NLSWE and the boundary conditions. After doing a consistency check by confirming that Riemann's method, a numerical solution, agrees with the exact solution for an infinitely long, sloping beach, we assumed that the Maclaurin series solution can also describe wave motion in the swash zone properly not only for this model but also for our 'wavy', finite beach model. The solution obtained from the Maclaurin series is then plugged into the equation for the alongshore direction to calculate the shore currents induced by wave run-up and back-wash motions, where a 'weakly two-dimensional solution' is derived from geometrical considerations. The results show that since the water depth near the shoreline is comparable to the bed level fluctuations, the flow is strongly affected by the bed unevenness, leading to recognizable changes in shoreline movement and the time-averaged velocity and the mass flux of the flow in the swash zone. More specifically, the inhomogeneity of the alongshore mass flux generates offshore currents because of the continuity condition for the fluid mass. }, FJOURNAL = {Journal of Fluid Mechanics}, CODEN = {JFLSA7}, OLDENTRYKEY = MR1772638, MRNUMBER = {1 772 638}, MRCLASS = {86A05 (76B99)}, ISSN = {0022-1120} } @ARTICLE{kahan_etal:1997_J.Comput.Phys._134_2_316a, AUTHOR = { Kahan, W. and Li, R. }, TITLE = {Unconventional schemes for a class of ordinary differential equations---with applications to the {K}orteweg-de {V}ries equation }, JOURNAL = { J. Comput. Phys.}, YEAR = {1997}, VOLUME = {134}, NUMBER = {2}, PAGES = {316--331}, URL = {http://www.idealibrary.com/links/citation/0021%2D9991/134/316}, FJOURNAL = {Journal of Computational Physics}, CODEN = {JCTPAH}, OLDENTRYKEY = MR98B:65078, MRNUMBER = {98b:65078}, ABSTACT = { An unconventional numerical method for solving a restrictive and yet often-encountered class of ordinary differential equations is proposed. The method has a crucial, what we call reflexive, property and requires solving one linear system per time-step, but is second-order accurate. A systematical and easily implementable scheme is proposed to enhance the computational efficiency of such methods whenever needed. Applications are reported on how the idea can be applied to solve the Korteweg-de Vries Equation discretized in space. }, MRCLASS = {65L05 (65M99)}, ISSN = {0021-9991} } @ARTICLE{kovalyov_etal:1999_Phys.Lett.A_254_1-2_47a, AUTHOR = { Kovalyov, M. and Abadi, M. H. A. }, TITLE = {An explicit formula for a class of solutions of the {K}d{V} equation }, JOURNAL = { Phys. Lett. A}, YEAR = {1999}, VOLUME = {254}, NUMBER = {1-2}, PAGES = {47--52}, URL = {http://www.sciencedirect.com/science?_ob=GatewayURL&_origin=MR&_method=citationSearch&_piikey=s0375960199000882&_version=1&md5=3a27d6ab5c642f5195bc84ca70fb04a0}, ABSTRACT = { We obtain an explicit formula for a class of solutions of KdV equations first introduced by Matveev [J. Math. Phys. 35 (1994) 2955; Phys. Lett. A. 135 (1992) 2009] via a Wronskian-like representation and, independently, by Kovalyov [Nonlinear Anal. Theory, Methods Appl. 31 (1998) 599] as limits of Fredholm-like determinants. By computing the limits, we obtain here a new much simpler representation of these solutions. }, FJOURNAL = {Physics Letters. A}, CODEN = {PYLAAG}, OLDENTRYKEY = MR2000B:35222, MRNUMBER = {2000b:35222}, MRCLASS = {35Q53 (35C05)}, ISSN = {0375-9601} } @ARTICLE{kovalyov:1999_J.DifferentialEquations_152_2_431a, AUTHOR = { Kovalyov, M. }, TITLE = {On the structure of the two-soliton interaction for the {K}orteweg-de {V}ries equation }, JOURNAL = { J. Differential Equations}, YEAR = {1999}, VOLUME = {152}, NUMBER = {2}, PAGES = {431--438}, URL = {http://www.idealibrary.com/links/citation/0022%2D0396/152/431}, ABSTRACT = { In this paper we consider an interaction of two solitons represented by a two-soliton solution of KdV. Unlike previous work on the subject we do not associate solitons with the maxima of the two-soliton solution but with the poles of a certain singular solution which can be considered as a two-antisoliton solution since it annihilates the original two-soliton solution. Motion of these poles may be chosen to represent motion of the solitons participating in the interaction and unlike interaction of the two maxima, interaction of the poles always proceeds in the same manner: The faster one approaches the slower one at a minimal distance, where they exchange identities and then separate }, FJOURNAL = {Journal of Differential Equations}, CODEN = {JDEQAK}, OLDENTRYKEY = MR2000A:35214, MRNUMBER = {2000a:35214}, MRCLASS = {35Q53 (35B40)}, ISSN = {0022-0396}, MRREVR = {Sen Zhong Huang} } @ARTICLE{kovalyov:1998_NonlinearAnal._31_5-6_599a, AUTHOR = { Kovalyov, M. }, TITLE = {Basic motions of the {K}orteweg-de {V}ries equation }, JOURNAL = { Nonlinear Anal.}, YEAR = {1998}, VOLUME = {31}, NUMBER = {5-6}, PAGES = {599--619}, URL = {http://www.sciencedirect.com/science?_ob=GatewayURL&_origin=MR&_method=citationSearch&_piikey=s0362546x97004264&_version=1&md5=d6b1f250c48d5866afd0a970e3827305}, KEYWORDS = { Inverse scattering; Kortweg-de Vries equation; Schr-dinger operator; spectral analysis }, FJOURNAL = {Nonlinear Analysis. Theory, Methods \& Applications. An International Multidisciplinary Journal}, CODEN = {NOANDD}, OLDENTRYKEY = MR99F:35177, MRNUMBER = {99f:35177}, MRCLASS = {35Q53 (35C05 35P25)}, ISSN = {0362-546X}, MRREVR = {Eugene Schlereth} } @ARTICLE{kovalyov:1996_Appl.Math.Lett._9_5_89a, AUTHOR = { Kovalyov, M. }, TITLE = {Nonlinear interference and the {K}orteweg-de {V}ries equation }, JOURNAL = { Appl. Math. Lett.}, YEAR = {1996}, VOLUME = {9}, NUMBER = {5}, PAGES = {89--92}, URL = {http://www.sciencedirect.com/science?_ob=GatewayURL&_origin=MR&_method=citationSearch&_piikey=0893965996000791&_version=1&md5=5c15bc8130606554d9c0879d4e31b7d0}, ABSTRACT = { A phenomenon of nonlinear interference similar to its linear namesake is introduced and studied. Wave-particle solutions of KdV and their resemblance to elementary particles are discussed. }, FJOURNAL = {Applied Mathematics Letters. An International Journal of Rapid Publication}, CODEN = {AMLEEL}, OLDENTRYKEY = MR1415478, MRNUMBER = {1 415 478}, MRCLASS = {35Q53}, ISSN = {0893-9659} } @ARTICLE{kalbermann:1999_Phys.Lett.A_252_1-2_37a, AUTHOR = { K-lbermann, G. }, TITLE = {Soliton interacting as a particle }, JOURNAL = { Phys. Lett. A}, YEAR = {1999}, VOLUME = {252}, NUMBER = {1-2}, PAGES = {37--42}, URL = {http://www.sciencedirect.com/science?_ob=GatewayURL&_origin=MR&_method=citationSearch&_piikey=s0375960198008846&_version=1&md5=b511884af4e97d706d9b76cc304ef738}, ABSTRACT = { The tunneling splitting of the energy levels of a ferromagnetic particle in the presence of an applied magnetic field - previously derived only for the ground state with the path integral method - is obtained in a simple way from Schr-dinger theory. The origin of the factors entering the result is clearly understood, in particular the effect of the asymmetry of the barriers of the potential. The method should appeal particularly to experimentalists searching for evidence of macroscopic spin tunneling. }, FJOURNAL = {Physics Letters. A}, CODEN = {PYLAAG}, OLDENTRYKEY = MR1672254, MRNUMBER = {1 672 254}, MRCLASS = {35Q51}, ISSN = {0375-9601} } @ARTICLE{khater_etal:1999_J.Phys.Soc.Jpn._68_7_2466a, AUTHOR = { Khater, A. H. and Abdakkah, A. A. and El-Kalaawy, O. H. and Callebaut, D. K. }, TITLE = {B-cklund transformation and exact solutions for nonlinear evolution equations in {R}ayleigh-{T}aylor instability }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1999, VOLUME = 68, NUMBER = 7, PAGES = {2466--2467}, MONTH = { } # JUL, KEYWORDS = {B-cklund transformations, Rayleigh-Taylor instability, KdV equation, unstable nonlinear Schr-dinger equation, exact soliton solutions}, OLDENTRYKEY = KHATER99:_B_TRANS_EXACT_SOLUT_NONLIN } @ARTICLE{kawahara_etal:1988_J.Phys.Soc.Jpn._57_11_3714a, AUTHOR = { Kawahara, T. and Takaoka, M. }, TITLE = {Chaotic motions in an oscillatory soliton lattice }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1988, VOLUME = 57, NUMBER = 11, PAGES = {3714--3732}, MONTH = { } # NOV, OLDENTRYKEY = KAWAHARA88:_CHAOT_MOTION_OSCIL_SOLIT_LATTIC } @ARTICLE{korteweg_etal:1895_Phil.Mag._39_422a, AUTHOR = { Korteweg, D. J. and de Vries, G. }, TITLE = {On the {C}hange of {F}orm of {L}ong {W}aves advancing in a {R}ectangular {C}anal, and on a {N}ew {T}ype of {L}ong {S}tationary {W}aves }, JOURNAL = { Phil. Mag.}, YEAR = 1895, VOLUME = 39, SERIES = 5, PAGES = {422-443}, MONTH = { } # JAN, OLDENTRYKEY = KORTEWEG95:_CHANG_FORM_LONG_WAVES_RECTAN } @ARTICLE{lax:1976_SiamRev._18_3_351a, AUTHOR = { Lax, P. D. }, TITLE = {Almost periodic solutions of the {K}d{V} equation }, JOURNAL = { SIAM Rev.}, YEAR = {1976}, VOLUME = {18}, NUMBER = {3}, PAGES = {351--375}, OLDENTRYKEY = MR53:8688, MRNUMBER = {53 #8688}, MRCLASS = {35Q99}, MRREVR = {Ronald DiPerna} } @ARTICLE{lou_etal:1997_J.Math.Phys._38_12_6401a, AUTHOR = { Lou, S. and Hu, X. }, TITLE = {Infinitely many {L}ax pairs and symmetry constraints of the {K}{P} equation }, JOURNAL = { J. Math. Phys.}, YEAR = {1997}, VOLUME = {38}, NUMBER = {12}, PAGES = {6401--6427}, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR98G:58081, MRNUMBER = {98g:58081}, MRCLASS = {58F07 (35Q53)}, ISSN = {0022-2488}, MRREVR = {Theodora Ioannidou} } @ARTICLE{lambert_etal:1989_J.Phys.Soc.Jpn._58_5_1860a, AUTHOR = { Lambert, F. and Willox, R. }, TITLE = {On the balance between dispersion and nonlinearity for a class of bilinear equations }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = {1989}, VOLUME = {58}, NUMBER = {5}, PAGES = {1860--1861}, ABSTRACT = { This short note is concerned with finding the (polynomial) nonlinearity which corresponds to a given linear dispersion relation in order that the resulting nonlinear evolution equation should possess a 2-soliton solution (a condition less than sufficient to prove complete integrability). The authors use Hirota's bilinear formation. The examples presented are the KdV, Sawada-Kotera and RLW equations. }, FJOURNAL = {Journal of the Physical Society of Japan}, CODEN = {JUPSAU}, OLDENTRYKEY = MR90F:35183, MRNUMBER = {90f:35183}, MRCLASS = {35Q20 (58F07)}, ISSN = {0031-9015}, MRREVR = {Allan P. Fordy} } @ARTICLE{lai_etal:2000_ChaosSolitonsFractals_11_13_2055a, AUTHOR = { Lai, D. W. C. and Chow, K. W. }, TITLE = {Special derivative nonlinear {S}chr\"odinger ({D}{N}{L}{S}) systems exhibiting 2-soliton solutions }, JOURNAL = { Chaos Solitons Fractals}, YEAR = {2000}, VOLUME = {11}, NUMBER = {13}, PAGES = {2055--2066}, URL = {http://www.sciencedirect.com/science?_ob=ArticleURL&_udi=B6TJ4-40JNRWT-D&_user=553274&_coverDate=10%2F31%2F2000&_alid=7356081&_rdoc=1&_fmt=summary&_orig=search&_cdi=5300&_sort=d&_st=0&_acct=C000028238&_version=1&_urlVersion=0&_userid=553274&md5=93c7bab138d880005a3f36fcf1fd77ba}, ABSTRACT = { Various versions of the derivative nonlinear Schr-dinger (DNLS) equation occur frequently in applied science. Modified DNLS systems with fifth order nonlinearity are studied here via the Hirota bilinear transformation. 2-Soliton solutions are constructed as a preliminary signal for the special nature of the partial differential equations. Cases treated include a (2+1) (2 spatial and 1 temporal)-dimensional system, an equation incorporating third order dispersion, and a coupled (multi-component) system. Relevance and potential applications to hydrodynamics and fiber optics are discussed. }, FJOURNAL = {Chaos, Solitons and Fractals. Applications in Science and Engineering.}, CODEN = {CSFOEH}, OLDENTRYKEY = MR1771592, MRNUMBER = {1 771 592}, MRCLASS = {35Qxx (37K40)}, ISSN = {0960-0779} } @ARTICLE{laughlin_etal:2000_Proc.Natl.Acad.Sci._97_1_28--31electronica, AUTHOR = { Laughlin, R. B. and Pines, D. }, TITLE = {The theory of everything }, JOURNAL = { Proc. Natl. Acad. Sci. USA}, YEAR = {2000}, VOLUME = {97}, NUMBER = {1}, PAGES = {28--31 (electronic)}, FJOURNAL = {Proceedings of the National Academy of Sciences of the United States of America}, CODEN = {PNASFB}, OLDENTRYKEY = MR1729017, MRNUMBER = {1 729 017}, MRCLASS = {81-01}, ISSN = {1091-6490} } @ARTICLE{lee_etal:2000_Phys.Fluids_12_1_54a, AUTHOR = { Lee, M. M. and Chwang, A. T. }, TITLE = {Scattering and radiation of water waves by permeable barriers }, JOURNAL = { Phys. Fluids}, YEAR = {2000}, VOLUME = {12}, NUMBER = {1}, PAGES = {54--65}, URL = {http://e-math.ams.org/msnmain?pg3=ICN&s3=Lee%2C+M.+M.&co3=AND&pg4=TI&s4=&co4=AND&pg5=CC&s5=&co5=AND&pg6=ALLF&s6=&arg1=1940&arg2=2005&yrop=eq&arg3=&dr=all&pg2=ET&s2=All&op2=OR&co2=AND&l=1000&fn=130&r=1}, ABSTRACT = { The two-dimensional problems of scattering and radiation of small-amplitude water waves by thin vertical porous plates in finite water depth are considered using the linear water wave theory. By applying the method of eigenfunction expansion, these boundary value problems are converted into certain dual series relations. Solutions to these relations are then obtained by a suitable application of the least squares method. For the scattering problem, four different basic configurations of the barriers are investigated, namely, (I) a surface-piercing barrier, (II) a bottom-standing barrier, (III) a totally submerged barrier, and (IV) a barrier with a gap. The performance of these types of barriers as a breakwater is examined by studying the variation of their reflection and transmission coefficients, hydrodynamic forces and moments for different values of the porous effect parameter defined by A. T. Chwang [J. Fluid. Mech. 132 (1983), 395--406; Zbl 534.76023], or the Chwang parameter. For the radiation problem, three types of wavemakers, which resemble types (I), (II), and (III) of the above-mentioned configuration, are analyzed. The dependence of the amplitude to stroke ratio on other parameters is also investigated to study the features of these wavemakers. }, FJOURNAL = {Physics of Fluids}, CODEN = {PHFLE6}, OLDENTRYKEY = MR2000I:76017, MRNUMBER = {2000i:76017}, MRCLASS = {76B15}, ISSN = {1070-6631} } @ARTICLE{lu:1994_J.Algebra_166_3_611a, AUTHOR = { Lu, S. R. }, TITLE = {On soliton equations of exceptional type }, JOURNAL = { J. Algebra}, YEAR = {1994}, VOLUME = {166}, NUMBER = {3}, PAGES = {611--629}, FJOURNAL = {Journal of Algebra}, CODEN = {JALGA4}, OLDENTRYKEY = MR95I:17026, MRNUMBER = {95i:17026}, MRCLASS = {17B67 (05E05 58F07)}, ISSN = {0021-8693}, MRREVR = {Satoru Saito} } @ARTICLE{lax:1968_Comm.PureAppl.Math._XXI_467a, AUTHOR = { Lax, P. D. }, TITLE = {Integrals of nonlinear equations of evolution and solitary waves }, JOURNAL = { Comm. Pure Appl. Math.}, YEAR = 1968, VOLUME = {XXI}, PAGES = {467-490}, ABSTRACT = { In Section 1 we present a general principle for associating nonlinear equations of evolutions with linear operators so that the eigenvalues of the linear operator are integrals of the nonlinear equation. A striking instance of such a procedure is the discovery by Gardner, Miura and Kruskal that the eigenvalues of the Schr-dinger operator are integrals of the Korteweg-de Vries equation. In Section 2 we prove the simplest case of a conjecture of Kruskal and Zabusky concerning the existence of double wave solutions of the Korteweg-de Vries equation, i.e., of solutions which for $|t|$ large behave as the superposition of two solitary waves travelling at different speeds. The main tool used is the first of a remarkable series of integrals discovered by Kruskal and Zabusky. }, OLDENTRYKEY = LAX68:_INTEG_NONLIN_EQUAT_EVOLUT_SOLIT_WAVES } @ARTICLE{lax:1975_Comm.PureAppl.Math._28_141a, AUTHOR = { Lax, P. D. }, TITLE = {Periodic solutions of the {K}d{V} equation }, JOURNAL = { Comm. Pure Appl. Math.}, YEAR = {1975}, VOLUME = {28}, PAGES = {141--188}, ABSTRACT = { In this paper we construct a large family of special solutions of the KdV equation which are periodic in $x$ and almost periodic in $t$. These solutions lie on $N$-dimensional tori; very likely they are dense among all solutions. The special solutions are characterized variationally; they minimize $F_N(u)$, subject to the constraints $F_j(u) = A_j$, $j=-1,\ldots,N-1$; here $F_j$ denote the remarkable sequence of conserved functionals discovered by Kruskal and Zabusky. The above minimum problem was originally suggested by them. In exploring the manifold of solutions of this minimum problem we make essential use of Gardner's discovery that these functionals are in involution with respect to a suitable Poisson bracket. Gardner, Greene, Kruskal and Miura have shown that the eigenvalues of the Schrodinger operator are conserved functionals if the potential is a function of $t$ and satisfies the KdV equation. In Section 6 a new set of conserved quantities is constructed which serve as a link between the eigenvalues of the Schr-dinger operator and the $F_j$. Another result in Section 6 is a slight sharpening of an earlier result of the author and J. Moser: for the special solutions constructed above all but $2N+1$ eigenvalues of the Schr-dinger operator are double. The simplest class of special solutions, $N=1$, are cnoidal waves. In an appendix, M. Hyman describes the results of computing numerically the next simplest case, $N=2$. These calculations show that the shape of these solutions recurs exactly after a finite time, in a shifted position. The theory verifies this fact. }, OLDENTRYKEY = MR51:6192, MRNUMBER = {51 #6192}, MRCLASS = {35Q99}, MRREVR = {Ronald DiPerna} } @ARTICLE{chang_etal:1979_J.FluidMech._95_3_401a, AUTHOR = { Chang, P. and Melville, W. K. and Miles, J. W. }, TITLE = {On the evolution of a solitary wave in a gradually varying channel }, JOURNAL = { J. Fluid Mech.}, YEAR = {1979}, VOLUME = {95}, NUMBER = {3}, PAGES = {401--414}, FJOURNAL = {Journal of Fluid Mechanics}, CODEN = {JFLSA7}, OLDENTRYKEY = MR80J:76011, MRNUMBER = {80j:76011}, MRCLASS = {76B25}, ISSN = {0022-1120} } @ARTICLE{moloney_etal:1991_SiamJ.Appl.Math._51_4_940a, AUTHOR = { Moloney, T. P. and Hodnett, P. F. }, TITLE = {Note on the structure of a three-soliton solution of the {K}orteweg-de {V}ries equation }, JOURNAL = { SIAM J. Appl. Math.}, YEAR = {1991}, VOLUME = {51}, NUMBER = {4}, PAGES = {940--947}, URL = {http://www.jstor.org/fcgi-bin/jstor/viewitem.fcg/00361399/di974793/97p0298t?origin=MSN&PAGE=0}, FJOURNAL = {SIAM Journal on Applied Mathematics}, CODEN = {SMJMAP}, OLDENTRYKEY = MR92D:35239, MRNUMBER = {92d:35239}, MRCLASS = {35Q51 (35Q53)}, ISSN = {0036-1399} } @ARTICLE{moloney_etal:1986_J.Phys.A_19_18_L1129a, AUTHOR = { Moloney, T. P. and Hodnett, P. F. }, TITLE = {Soliton interactions (for the {K}orteweg-de {V}ries equation): a new perspective }, JOURNAL = { J. Phys. A}, YEAR = {1986}, VOLUME = {19}, NUMBER = {18}, PAGES = {L1129--L1135}, ABSTRACT = { It can be shown that the $N$-soliton solution of the Korteweg-de Vries equation can be decomposed into $N$ separate solitons (cf Gardner et al, Calogero and Degasperis and Yoneyama). However, it is not immidiately clear from the form of their solutions how the separate solitons relate directly to the single soliton solution. Here the two-soliton case is considered and a decomposition is souht which can be clearly related to the single soliton solution. Although it appears that there is a family of such decompositions it is shown that only pne of these is correct. Although this decomposition is equivalent to the decomposition given previously by Gardner et al, Calogero and Degasperis and Yoneyama, the form given here is different. It is suggested that the form of solution produced here is a more appropriate representation of the solution since it is clear how it relates directly to single soliton solution and it is easy, through this form, to analyze the interaction of the two solitons. }, FJOURNAL = {Journal of Physics. A. Mathematical and General}, CODEN = {JPHAC5}, OLDENTRYKEY = MR87K:35226, MRNUMBER = {87k:35226}, MRCLASS = {35Q20}, ISSN = {0305-4470} } @ARTICLE{milewski:1998_Phys.D_123_1-4_36a, AUTHOR = { Milewski, P. }, TITLE = {Long wave interaction over varying topography }, JOURNAL = { Phys. D}, YEAR = {1998}, VOLUME = {123}, NUMBER = {1-4}, PAGES = {36--47}, NOTE = {Nonlinear waves and solitons in physical systems (Los Alamos, NM, 1997)}, URL = {http://www.sciencedirect.com/science?_ob=GatewayURL&_origin=MR&_method=citationSearch&_piikey=s0167278998001109&_version=1&md5=747c261a1e3aa9a4eb4c74b8b2dc5401}, KEYWORDS = {Nonlinear waves; Interaction; Topography; Korteweg-de Vries; Kadomtsev-Petviashvili}, ABSTRACT = { The propagation of long waves on the surface of a three-dimensional fluid domain bounded below by slowly varying topography is considered. There are two important limits: If the initial data can be written in terms of a discrete set of one-dimensional wavefronts, the resulting wave field is described by a set of variable coefficient Korteweg-de Vries (KdV) equations for each wave along its characteristic curve. Waves along different characteristics interact with each other yielding phase shifts that depend on the wave amplitudes, the angle between the rays and the local depth. If the initial data is modulated slowly in the direction parallel to the wavefronts, the wave field is described by variable coefficient Kadomtsev-Petviashvili (KP) equations along rays. For topography varying only in one direction, we calculate explicit results for the interaction between two sets of periodic or solitary waves and show the equivalence of a single nearly normally incident KdV wave and a normally incident KP wave. }, FJOURNAL = {Physica D. Nonlinear Phenomena}, CODEN = {PDNPDT}, OLDENTRYKEY = MR99J:76014, MRNUMBER = {99j:76014}, MRCLASS = {76B15 (86A05)}, ISSN = {0167-2789}, MRREVR = {Shu Ming Sun} } @ARTICLE{matsukawa_etal:1988_J.Phys.Soc.Jpn._57_12_4097a, AUTHOR = { Matsukawa, M. and Watanabe, S. and Tanaca, H. }, TITLE = {Stability analysis of a soliton by the {H}irota method }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1988, VOLUME = 57, NUMBER = 12, PAGES = {4097-4100}, MONTH = { } # DEC, ABSTRACT = { The Hirota bilinear method is applied to a weakly perturbed system and the stability of the soliton with respect to the bending of wavefront is studied. This method is more useful for stability analysis than the ordinary perturbation method or the perturbation treatment of the inverse scattering method. }, OLDENTRYKEY = MATSUKAWA88:_STABIL_ANALY_SOLIT_HIROT_METHOD } @ARTICLE{miles:1977_J.FluidMech._79_1_171a, AUTHOR = { Miles, J. W. }, TITLE = {Resonantly interacting solitary waves }, JOURNAL = { J. Fluid Mech.}, YEAR = 1977, VOLUME = 79, NUMBER = 1, PAGES = {171-179}, ABSTRACT = { Resonant (phase-locked) interactions among three obliquely oriented solitary waves are studied. It is shown that such interactions are associated with the parametric end points of the singular regime for interactions between two solitary waves. The latter include regular reflexion at a rigid wall, which is impossible for $\psi_i< (3\alpha)^{\frac12}$ ($\psi_i = $ angle of incidence, $\alpha = $ amplitude/depth $\ll1$), and it is shown that the observed phenomenon of `Mach reflexion' can be described as a resonant interaction in this regime. The run-up at the wall is calculated as a function of $\psi_i/(3\alpha)^{\frac12}$ and is found to have a maximum value of $4\alpha d$ for $\psi_i = (3\alpha)^{\frac12}$. This same resonant interaction also describes diffraction of a solitary wave at a corner of internal angle $\pi-\psi_i$, $-(3\alpha)^{\frac12}<\psi_i<(3\alpha)^{\frac12}$, and suggests that a solitary wave cannot turn through an angle in excess of $(3\alpha)^{\frac12}$ at a convex corner without separating or otherwise losing its identity. }, OLDENTRYKEY = MILES77:_RESON } @ARTICLE{miles:1977_J.FluidMech._79_1_157a, AUTHOR = { Miles, J. W. }, TITLE = {Obliquely interacting solitary waves }, JOURNAL = { J. Fluid Mech.}, YEAR = 1977, VOLUME = 79, NUMBER = 1, PAGES = {157-169}, ABSTRACT = { Nonlinear oblique interactions between two slightly dispersive gravity waves (in particular, solitary waves) of dimensionless amplitudes $\alpha_1$ and $\alpha_2$ (relative to depth) and relative inclination $2\psi$ (between wave normals) are classified as weak if $\sin^2\psi\gg\alpha_{1,2}$ or strong if $\psi^2=O(\alpha_{1,2})$. Weak interactions permit superposition of individual solutions of the Korteweg-de Vries equation in first approximation; the interaction term, which is $O(\alpha_1\alpha_2)$, then is determined from these basic solutions. Strong interactions are intrinsically nonlinear, It is shown that these interactions are phase-conserving (the sum of the phases of the incoming waves is equal to the sum of the phases of the outgoing waves) if $|\alpha_2-\alpha_1|>(2\psi)^2$ but not if $|\alpha_2-\alpha_1|<(2\psi)^2$ (e.g. the reflexion problem, for which the interacting waves are images and $\alpha_2=\alpha_1$). It also is shown that the interactions are singular, in the sense that regular incoming waves with $\sech^2$ profiles yield singular outgoing waves with $-\csch^2$ profiles, if \[ \psi_-<|\psi|<\psi_+, \text{ where } \psi_{\pm} = \frac12|(3\alpha_2)^{\frac12}\pm(3\alpha_1)^{\frac12}|. \] Regular interactions appear to be impossible within this singular regime, and its end points, $|\psi|=\psi_{\pm}$, are associated with resonant interactions. }, OLDENTRYKEY = MILES77:_OBLIQ } @ARTICLE{miura:1968_J.Math.Phys._9_8_1202a, AUTHOR = { Miura, R. M. }, TITLE = {Korteweg-de {V}ries equation and generalizations. {I}. {A} remarkable explicit nonlinear transformation }, JOURNAL = { J. Math. Phys.}, YEAR = 1968, VOLUME = 9, NUMBER = 8, PAGES = {1202-1204}, MONTH = { } # AUG, ABSTRACT = { An explicit nonlinear transformation relating solutions of the Korteweg-de Vries equation and a similar nonlinear equation is presented. This transformation is generalized to solutions of a one-parameter family of similar nonlinear equations. A transformation is given which relates solutions of a "forced" Korteweg-de Vries equation to those of the Korteweg-de Vries equation. }, OLDENTRYKEY = MIURA68:_KORTEW_VRIES_EQUAT_GENERI } @ARTICLE{miura:1968_J.Math.Phys._9_8_1204a, AUTHOR = { Miura, R. M. }, TITLE = {Korteweg-de {V}ries equation and generalizations. {II}. {E}xistence of conserved laws and constants of motion }, JOURNAL = { J. Math. Phys.}, YEAR = 1968, VOLUME = 9, NUMBER = 8, PAGES = {1204-1209}, MONTH = { } # AUG, ABSTRACT = { With extensive use of the nonlinear transformations presented in Paper I of the series, a variety of conservation laws and constants of motion are derived for the Korteweg-de Vries and related equations. A striking connection with the Sturm -- Liouville eigenvalue problem is exploited. }, OLDENTRYKEY = MIURA68:_KORTEW_VRIES_EQUAT_GENERII } @ARTICLE{miura:1976_SiamRev._18_3_412a, AUTHOR = { Miura, R. M. }, TITLE = {The {K}orteweg-de {V}ries equation: a survey of results }, JOURNAL = { SIAM Rev.}, YEAR = 1976, VOLUME = 18, NUMBER = 3, PAGES = {412-459}, MONTH = { } # JUL, ABSTRACT = { The Korteweg-de Vries equation \[u_t+uu_x+u_{xxx}=0\] is a nonlinear partial differential equation arising in the study of a number of diferent physical systems, e.g., water waves, plasma physics, anharmonic lattices, and elastic rods. It describes the long time evolution of small-but-finite amplitude dispersive waves. From detailed studies of properties of the equation and its solutions, the concept of solitons was introduced and the method for exact solution of the initial-value problem using inverse scattering theory was developed. A survey of these and other results for the Korteweg-de Vries equation are given, including conservation laws an alternate method for exact solution, soliton solutions, asymptotic behavior of solutions, B-cklund transformation, and a nonlinear WKB method. The recent literature contains many extensions of these ideas to a number of other nonlinear evolution equations of physical interest and to other classes of equations. Some of these equations and results are indicated. The paper concludes with a list of open problems. }, OLDENTRYKEY = MIURA76:_KORTEW_VRIES } @ARTICLE{miles:1979_J.FluidMech._91_1_181a, AUTHOR = { Miles, J. W. }, TITLE = {On the {K}orteweg-de~{V}ries equation for a gradually varying channel }, JOURNAL = { J. Fluid Mech.}, YEAR = 1979, VOLUME = 91, NUMBER = 1, PAGES = {181--190}, OLDENTRYKEY = MILES79:_KORTEW_VRIES } @ARTICLE{miles:1977_J.FluidMech._80_149a, AUTHOR = { Miles, J. W. }, TITLE = {Note on a solitary wave in a slowly varying channel }, JOURNAL = { J. Fluid Mech.}, YEAR = 1977, VOLUME = 80, PAGES = {149--152}, MONTH = { }, ABSTRACT = { Johnson's (1973) description of a solitary wave in water of slowly varying depth is extended to a channel of slowly varying breadth and depth $b$ and $d$ on the assumption that the scale for the variation of $b$ and $d$ is large compared with $d^{5/2}/a^{3/2}$. It is inferred from conservation of energy that hte amplitude of the wave is proportional to $b^{-2/3}d^{-1}$ (cf. Green;s law $a\approx b^{-1/2}d^{-1/4}$ for long waves of small amplitude). Comparison with experiment (Perroud 1957) yields fairly satisfactory agreement for a linearly converging channel of constant depth. The agreement for a linearly diverging channel is not satisfactory, but the experimental data are inadequate to support any firm conclusion. }, OLDENTRYKEY = MILES77:_NOTE } @ARTICLE{moroz:1997_J.Math.Phys._38_6_3110a, AUTHOR = { Moroz, I. M. }, TITLE = {The {K}adomtsev-{P}etviashvili equation under rapid forcing }, JOURNAL = { J. Math. Phys.}, YEAR = {1997}, VOLUME = {38}, NUMBER = {6}, PAGES = {3110--3122}, URL = {http://pubster.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000038000006003110000001&gifs=yes}, ABSTRACT = { We consider the initial value problem for the forced Kadomtsev-Petviashvili equation (KP) when the forcing is assumed to be fast compared to the evolution of the unforced equation. This suggests the introduction of two time scales. Solutions to the forced KP are sought by expanding the dependent variable in powers of a small parameter, which is inversely related to the forcing time scale. The unforced system describes weakly nonlinear, weakly dispersive, weakly two-dimensional wave propagation and is studied in two forms, depending upon whether gravity dominates surface tension or vice versa. We focus on the effect that the forcing has on the one-lump solution to the KPI equation (where surface tension dominates) and on the one- and two-line soliton solutions to the KPII equation (when gravity dominates). Solutions to second order in the expansion are computed analytically for some specific choices of the forcing function, which are related to the choice of initial data. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR98B:35161, MRNUMBER = {98b:35161}, MRCLASS = {35Q53}, ISSN = {0022-2488} } @ARTICLE{matsukidaira_etal:1990_J.Math.Phys._31_6_1426a, AUTHOR = { Matsukidaira, J. and Satsuma, J. and Strampp, W. }, TITLE = {Conserved quantities and symmetries of {K}{P} hierarchy }, JOURNAL = { J. Math. Phys.}, YEAR = {1990}, VOLUME = {31}, NUMBER = {6}, PAGES = {1426--1434}, URL = {http://pubster.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000031000006001426000001&gifs=yes}, ABSTRACT = { Conserved quantities and symmetries of the KP equation from the point of view of the Sato theory that provides a unifying approach to soliton equations is studied. Conserved quantities are derived from the generalized Lax equations. Some reductions of the KP hierarchy such as KdV, Boussinesq, a coupled KdV, and Sawada-Kotera equation are also considered. By expansion of the squared eigenfunctions of the Lax equations in terms of the function, symmetries of the KP equations are obtained. The relationship of this procedure to the two-dimensional recursion operator newly found by Fokas and Santini is discussed. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR91I:58062, MRNUMBER = {91i:58062}, MRREVIEWER = {Peter A. Clarkson}, MRCLASS = {58F07 (35Q53 58F37)}, ISSN = {0022-2488} } @ARTICLE{mann:1997_J.Math.Phys._38_7_3772a, AUTHOR = { Mann, E. }, TITLE = {The perturbed {K}orteweg-de {V}ries equation considered anew }, JOURNAL = { J. Math. Phys.}, YEAR = {1997}, VOLUME = {38}, NUMBER = {7}, PAGES = {3772--3785}, URL = {http://pubster.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000038000007003772000001&gifs=yes}, ABSTRACT = { The perturbed Korteweg-de Vries equation is studied in a new way by a Green's function formalism without use of inverse scattering methods. The Green's function is determined by employing the B-cklund transformation and Green's theorem. After a thorough analysis of the exact first-order solution with regard to secular terms, a two-time scale expansion leads to the adiabatic approximation and the first-order correction, in accordance with the results of Karpman and Maslov. Contrary to statements in the literature, the term tanh2 z in the expression for the modified phase of the perturbed soliton arises as a consequence of the systematically conducted first-order perturbation theory. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR98D:35195, MRNUMBER = {98d:35195}, MRCLASS = {35Q53}, ISSN = {0022-2488} } @ARTICLE{nagashima_etal:1981_J.Phys.Soc.Jpn._50_11_3792a, AUTHOR = { Nagashima, H. and Kuwahara, M. }, TITLE = {Computer simulation of solitary waves of the nonlinear wave equation $u_t+uu_x0\gamma^2u_{5x}$ }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1981, VOLUME = 50, NUMBER = 11, PAGES = {3792--3800}, MONTH = { } # NOV, OLDENTRYKEY = NAGASHIMA81:_COMPUT_SIMUL_SOLIT_WAVES_NONLIN } @ARTICLE{nakamura:1980_J.Phys.Soc.Jpn._48_4_1365a, AUTHOR = { Nakamura, A. }, TITLE = {A direct method of calculating periodic wave solutions to nonlinear evolution equations. {II}. {E}xact one- and two-periodic wave solution of the coupled bilinear equations }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1980, VOLUME = 48, NUMBER = 4, PAGES = {1365-1370}, MONTH = { } # APR, ABSTRACT = { Exact one- or two-periodic wave solutions of the coupled bilinear equations are studied. }, OLDENTRYKEY = NAKAMURA80:_DIREC_METHOD_CALCUL_PERIOD_WAVE } @ARTICLE{nakamura:1979_J.Phys.Soc.Jpn._47_5_1701a, AUTHOR = { Nakamura, A. }, TITLE = {A direct method of calculating periodic wave solutions to nonlinear evolution equations. {I}. {E}xact two-periodic wave solution }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1979, VOLUME = 47, NUMBER = 5, PAGES = {1701-1705}, MONTH = { } # NOV, ABSTRACT = { It is shown that if a given nonlinear evolution equation is reduced to Hirota's single bilinear equation by the dependent variable transformation, it always has at least exact two-periodic wave (periodic analogue of two-soliton) solutions described by multi(two)-dimensional elliptic $\theta$-function. }, OLDENTRYKEY = NAKAMURA79:_DIREC_METHOD_CALCUL_PERIOD_WAVE } @ARTICLE{newell_etal:1986_J.Math.Phys._27_8_2016a, AUTHOR = { Newell, A. C. and Yunbo, Z. }, TITLE = {The {H}irota conditions }, JOURNAL = { J. Math. Phys.}, YEAR = 1986, VOLUME = 27, NUMBER = 8, PAGES = {2016-2021}, MONTH = { } # AUG, ABSTRACT = { The condition on the polynomial $P$ for a Hirota equation $P\tau\cdot\tau$ to have an $N$-soliton solution for arbitrary $N$ is examined and simplified. }, OLDENTRYKEY = NEWELL86:_HIROT } @ARTICLE{nozaki:1987_J.Phys.Soc.Jpn._56_9_3052a, AUTHOR = { Nozaki, K. }, TITLE = {Hirota's method and the singular manifold expansion }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1987, VOLUME = 56, NUMBER = 9, PAGES = {3052-3054}, MONTH = { } # SEP, ABSTRACT = { A system of equations $u_t+(u^2/2+\alpha u_{mx}+ \beta u_{nx})_x=0$ ($m$, $n$: positive integers, $\beta\not=0$) is studied by means of Hirota's method and the singular manifold expansion. The singular manifold expansion yields the transformation of the system into bilinear forms or higher order ones and we obtain some explicit solutions of the system in physically interesting but non-integrable cases. }, OLDENTRYKEY = NOZAKI87:_HIROT_METHOD_SINGUL_MANIF_EXPAN } @ARTICLE{orlov_etal:1997_J.Math.Phys._38_9_4644a, AUTHOR = { Orlov, A. Y. and Winternitz, P. }, TITLE = {Algebra of pseudodifferential operators and symmetries of equations in the {K}adomtsev-{P}etviashvili hierarchy }, JOURNAL = { J. Math. Phys.}, YEAR = {1997}, VOLUME = {38}, NUMBER = {9}, PAGES = {4644--4674}, URL = {http://pubster.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000038000009004644000001&gifs=yes}, ABSTRACT = { Point symmetries are obtained for all equations in the KP hierarchy. The Lie algebra for each equation is infinite dimensional and involves several arbitrary functions of the corresponding time $t_N$. The symmetry algebra is a semidirect sum of a Virasoro algebra and a Kac-Moody one. The "positive" part of this algebra is embedded into the known $W_{\infty}$ algebra of KP symmetries and into the free fermion algebra $\hat{gl}()$. The corresponding action on the tau-function is presented. The negative part of the point symmetries does not fit into the free fermion algebra, but is embedded into a $P_{\infty}$ algebra, based on the algebra of pseudodifferential operators. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR98F:58110, MRNUMBER = {98f:58110}, MRREVIEWER = {Piotr G. Grinevich}, MRCLASS = {58F07 (17B68 22E65 58F35)}, ISSN = {0022-2488} } @ARTICLE{ohkuma_etal:1983_J.Phys.Soc.Jpn._52_3_749a, AUTHOR = { Ohkuma, K. and Wadati, M. }, TITLE = {The {K}adomtsev-{P}etviashvili equation: the trace method and the soliton resonances }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1983, VOLUME = 52, NUMBER = 3, PAGES = {749-760}, MONTH = { } # MAR, ABSTRACT = { The trace method which has been proposed by one of the authors (M.W.) and Sawada is applied to the Kadomtsev-Petviashvili equation with negative dispersion. The $N$-soliton solution and the Gelfand-Levitan equation are derived through the trace method. Soliton resonances are studied. It is found that the soliton resonance occurs when a virtual soliton in soliton solution turns into exact 1-soliton. Furthermore some interesting examples of soliton resonance related to 3-soliton solution are pointed out. }, OLDENTRYKEY = OHKUMA83:_KADOM_PETVIAS_EQUAT } @ARTICLE{osborne_etal:1998_Phys.Rev.Lett._81_17_3559a, AUTHOR = { Osborne, A. R. and Onorato, M. and Serio, M. and Bergamasco, L. }, TITLE = {Soliton creation and destruction, resonant interactions, and inelastic collisions in shallow water waves }, JOURNAL = { Phys. Rev. Lett.}, YEAR = {1998}, VOLUME = {81}, NUMBER = {17}, PAGES = {3559--3562}, URL = {http://pubster.aip.org/AIPcgipath/doc/getabs-PRLTAO/disk3/journals/journal_cgi/getabs?KEY=PRLTAO&cvips=PRLTAO000081000017003559000001&gifs=yes}, ABSTRACT = { Shallow water waves are studied using a nonlinear wave equation (W2) derived from Euler's equations by Whitham's method: W2 is the Korteweg-de Vries (KdV) equation plus higher-order correction terms. By projecting numerical simulations of W2 onto the soliton and radiation modes of the inverse scattering transform for the KdV equation we (i) generalize the soliton concept to higher order, (ii) provide a rigorous interpretation of a new soliton resonance effect, (iii) demonstrate that solitons and radiation undergo inelastic collisions, and (iv) find evidence for soliton creation and destruction. }, FJOURNAL = {Physical Review Letters}, CODEN = {PRLTAO}, OLDENTRYKEY = MR99H:76011, MRNUMBER = {99h:76011}, MRCLASS = {76B25 (76B15)}, ISSN = {0031-9007} } @ARTICLE{peterson_etal:2000_Phys.D_141_316a, AUTHOR = { Peterson, P. and van Groesen, E. }, TITLE = {A direct and inverse problem for wave crests modelled by interactions of two solitons }, JOURNAL = { Phys. D}, YEAR = 2000, NUMBER = 141, PAGES = {316--332}, OLDENTRYKEY = PETERSON00 } @ARTICLE{porta_etal:1998_Phys.D_123_21a, AUTHOR = { Porta, A. L. and Surko, C. M. }, TITLE = {Quantitative characterization of 2{D} traveling-wave patterns }, JOURNAL = { Phys. D}, YEAR = 1998, VOLUME = 123, PAGES = {21--35}, URL = {http://www.elsevier.nl/inca/publications/store/5/0/5/7/1/4/}, KEYWORDS = {Convection; Defect; Demodulation; Mixture; Traveling-wave}, ABSTRACT = { Two-dimensional traveling-wave convection patterns in ethanol-water mixtures with negative separation ratio are discussed. A review is given for several numerical techniques that have been developed to characterize traveling-wave patterns. The basic properties of the patterns are determined using the spatiotemporal Fourier transform. Temporal demodulation of each pixel is used to calculate the complex order parameter of the pattern. The kinematics of the large domains of waves are derived from the complex order parameter using the assumption that the pattern consists of a single deformed wave component. The interactions of waves at the domain boundaries is measured by performing a rigorous spatiotemporal demodulation of the pattern. Finally, the topological structure of the complex order parameter is investigated, and spatiotemporal disorder in the pattern is described in terms of the statistics and dynamics of phase defects. }, OLDENTRYKEY = PORTA98:_QUANT } @ARTICLE{paul:1994_Lett.Math.Phys._30_337a, AUTHOR = { Paul, T. }, TITLE = {A remark on the existence of solitons for the perturbed {K}orteweg-de {V}ries equation }, JOURNAL = { Lett. Math. Phys.}, YEAR = 1994, VOLUME = 30, PAGES = {337-340}, ABSTRACT = { We consider a class of perturbations of the KdV equation and give a criterion for the persistence of solitonic solutions. }, OLDENTRYKEY = PAUL94:_REMAR_EXIST_SOLIT_PERTUR_KORTEW_VRIES_EQUAT } @ARTICLE{porsezian:1997_J.Math.Phys._38_9_4675a, AUTHOR = { Porsezian, K. }, TITLE = {Painlev\'e analysis of new higher-dimensional soliton equation }, JOURNAL = { J. Math. Phys.}, YEAR = {1997}, VOLUME = {38}, NUMBER = {9}, PAGES = {4675--4679}, URL = {http://pubster.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000038000009004675000001&gifs=yes}, ABSTRACT = { In this note, we prove that the recently proposed new higher-dimensional nonlinear partial differential equation admits the Painlev- property. We briefly discuss the integrability properties of the equation. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR1468658, MRNUMBER = {1 468 658}, MRCLASS = {35Q53}, ISSN = {0022-2488} } @ARTICLE{qing_etal:1988_J.Math.Phys._29_2_347a, AUTHOR = { Qing, X. B. and Jiu, W. Y. and Gui, S. C. }, TITLE = {Lax conjecture about the eigenspeed of the {KdV} equation }, JOURNAL = { J. Math. Phys.}, YEAR = 1988, VOLUME = 29, NUMBER = 2, PAGES = {347-352}, MONTH = { } # FEB, ABSTRACT = { The Lax conjecture for the KdV equation $u_t + 6uu_x + u_{xxx} = 0$ is proved. Let $u$ be the solution of the KdV equation, which is defined for all $x$ and $t$ and vanishes at $x = \pm\infty$. Then there exists a discrete set of positive numbers $c_1,\ldots,c_N$ -- called the eigenspeeds of $u$ -- and sets of phase shifts $\theta_j^{\pm}$ such that \[ \lim_{t\rightarrow\pm\infty}u(x+ct,t)=\begin{cases}S(x-\theta_j^{\pm},c_j),&\text{if $c=c_j$},\\0,&\text{if $c\not=c_j$},\end{cases} \] where $S$ is a solitary wave [P. D. Lax, Commun. Pure Appl. Math. 21, 467 (1968) ]. }, OLDENTRYKEY = QING88:_LAX_KDV } @ARTICLE{ruan_etal:1999_J.Math.Phys._40_1_248a, AUTHOR = { Ruan, H. and Chen, Y. }, TITLE = {The study of dromion interactions of $(2+1)$-dimensional integrable systems }, JOURNAL = { J. Math. Phys.}, YEAR = {1999}, VOLUME = {40}, NUMBER = {1}, PAGES = {248--255}, URL = {http://pubster.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000040000001000248000001&gifs=yes}, ABSTRACT = { Starting from a two-line soliton solution of an integrable $(2+1)$-dimensional system in bilinear form, one can find a dromion solution that is localized in all directions for a suitable potential. The interaction between two dromions is studied in detail through graphical analysis for a $(2+1)$-dimensional modified Korteweg-de Vries (KdV) system, sine-Gordon system and Sawada-Kotera system. Except for a phase shift, there are no changes in the shape and velocity of the dromions after interactions for these models. The interactions of dromions for these models are not only elastic (there is no exchange of energy) but also irrotational (there is no exchange of angular momentum). }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR2000K:37118, MRNUMBER = {2000k:37118}, MRCLASS = {37K40}, ISSN = {0022-2488} } @ARTICLE{solacic_etal:2000_Phys.Rev.E_61_2_R1048a, AUTHOR = { Solacic, M. and Segev, M. and Menyuk, C. R. }, TITLE = {Self-similarity and fractals in soliton-supporting systems }, JOURNAL = { Phys. Rev. E}, YEAR = 2000, VOLUME = 61, NUMBER = 2, PAGES = {R1048--R1051}, MONTH = { } # FEB, OLDENTRYKEY = SOLACIC00:_SELF } @ARTICLE{segur_etal:1985_Stud.Appl.Math._73_183a, AUTHOR = { Segur, H. and Finkel, A. }, TITLE = {An analytical model of periodic waves in shallow water }, JOURNAL = { Stud. Appl. Math.}, YEAR = 1985, VOLUME = 73, PAGES = {183-220}, ABSTRACT = { An explicit, analytical model is presented of finite-amplitude waves in shallow water. The waves in question have two independent spatial periods, in two independent horizontal directions. Both short-crested and long-crested waves are available from the model. Every wave pattern is an exact solution of the Kadomtsev-Petviashvili equation, and is based on a Riemann theta function of genus 2. These biperiodic waves are direct generalizations of the well-known (simply periodic) cnoidal waves. Just as cnoidal waves are often used as one-dimensional models of "typical" nonlinear, periodic waves in shallow water, these biperiodic waves may be considered to represent "typical" nonlinear, periodic waves in shallow water without the assumption of one-dimensionality. }, OLDENTRYKEY = SEGUR85:_ANALY_MODEL_PERIOD_WAVES_SHALL_WATER } @ARTICLE{segur:1986_Phys.D_18_1a, AUTHOR = { Segur, H. }, TITLE = {Some open problems }, JOURNAL = { Phys. D}, YEAR = 1986, VOLUME = 18, PAGES = {1--12}, ABSTRACT = { This conference proceedings covers a variety of topics, related by common theme: solitons and coherent structures. An objective of this paper is to exhibit some of the relations between the topics, by identifying some unsolved but well-defined problems that either were or might have been discussed during the conference, and by suggestiong how they might be solved using methods that were discussed here. The problems were chosen to identify unifying themes, rather than to identify the most important problems in each area. For example I will not discuss any of the important work of Baxter, despite its fundamental role in the development of solvable lattice models. The problems discussed come from quantum field theory, transonic flow, water waves, and the two-dimensional motion of a perfect fluid. }, OLDENTRYKEY = SEGUR86:_SOME } @ARTICLE{senatorski_etal:1996_Phys.Rev.Lett._77_14_2855a, AUTHOR = { Senatorski, A. and Infeld, E. }, TITLE = {Simulations of two-dimensional {K}adomtsev-{P}etviashvili soliton dynamics in three-dimensional space }, JOURNAL = { Phys. Rev. Lett.}, YEAR = 1996, VOLUME = 77, NUMBER = 14, PAGES = {2855--2858}, MONTH = { } # SEP, ABSTRACT = { This Letter reports on three0dimensional simulations that follow exact, $z$ symmetric soliton solutions to an important equation of plasma physics abd fluid dynamics. These solitons are seen to break up when perturbed slightly along $z$. Some fairly robust, three-dimensional entities are subsequently produced. However, they do not seem to resemble known, azimuthally symmetric solutions. An explanation of this interesting fact is offered. }, OLDENTRYKEY = SENATORSKI96:_SIMUL_TWO_DIMEN_KADOM_PETVIAS } @ARTICLE{shaw_etal:1997_J.Math.Phys._38_11_5756a, AUTHOR = { Shaw, J. and Tu, M. }, TITLE = {Miura and auto-{B}\"acklund transformations for the c{K}{P} and cm{K}{P} hierarchies }, JOURNAL = { J. Math. Phys.}, YEAR = {1997}, VOLUME = {38}, NUMBER = {11}, PAGES = {5756--5773}, URL = {http://pubster.aip.org/AIPcgipath/doc/getabs-JMAPAQ/disk3/journals/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000038000011005756000001&gifs=yes}, ABSTRACT = { We construct the Miura and auto-Backlund transformations for the cKP and cmKP hierarchies. Both the eigenfunctions and the adjoint eigenfunctions of the hierarchies are used to trigger the transformations. The canonical properties of the constructed Miura and auto-Backlund transformations are also investigated }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR98K:58202, MRNUMBER = {98k:58202}, MRREVIEWER = {F. Pempinelli}, MRCLASS = {58F37 (35Q53 58F07)}, ISSN = {0022-2488} } @ARTICLE{schimming_etal:1999_J.Math.Phys._40_5_2429a, AUTHOR = { Schimming, R. and Strampp, W. }, TITLE = {Differential polynomial expressions related to the {K}adomtsev-{P}etviashvili and {K}orteweg-de {V}ries hierarchies }, JOURNAL = { J. Math. Phys.}, YEAR = {1999}, VOLUME = {40}, NUMBER = {5}, PAGES = {2429--2444}, URL = {http://pubster.aip.org/journal_cgi/getabs?KEY=JMAPAQ&cvips=JMAPAQ000040000005002429000001&gifs=yes}, ABSTRACT = { An integrable nonlinear partial differential equation typically extends to a hierarchy of integrable equations. There exist several recursive schemes for obtaining these hierarchies. Recently, explicit expressions for the KdV hierarchy have been found. We derive explicit expressions for the hierarchy associated with the KP equation. The main tools are Sato's theory, Hirota's formalism, and Bell's polynomials. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR2000C:37105, MRNUMBER = {2000c:37105}, MRREVIEWER = {Youjin Zhang}, MRCLASS = {37K10 (35Q53)}, ISSN = {0022-2488} } @ARTICLE{sreenivasan:1999_Rev.Mod.Phys._71_2_S383a, AUTHOR = { Sreenivasan, K. R. }, TITLE = {Fluid turbulence }, JOURNAL = { Rev. Mod. Phys.}, YEAR = 1999, VOLUME = 71, NUMBER = 2, PAGES = {S383--S395}, ABSTRACT = { The swirling motion of fluids that occurs irregularly in space and time is called turbulence. However, this randomness, apperant from a casual observation, is not without some order. Turbulent flows are as abundant in nature as life itself, and are pervasive in technology. They are a paradigm for spatially extended nonlinear dissipative systems in which many length scales are exited simultaneously and coupled strongly. The phenomenon has been studied extensively in engineering and in diverse fields such as astrophysics, oceanography, and meteorology. A few aspects of turbulence research in this century are briefly reviewed, and a partial assessment is made of the present directions. }, OLDENTRYKEY = SREENIVASAN99:_FLUID } @ARTICLE{smith_etal:1999_Phys.Fluids_11_5_1051a, AUTHOR = { Smith, D. H. and Roberts, A. J. }, TITLE = {Branching behavior of standing waves---the signatures of resonance }, JOURNAL = { Phys. Fluids}, YEAR = {1999}, VOLUME = {11}, NUMBER = {5}, PAGES = {1051--1064}, URL = {http://pubster.aip.org/AIPcgipath/doc/getabs-PHFLE6/disk3/journals/journal_cgi/getabs?KEY=PHFLE6&cvips=PHFLE6000011000005001051000001&gifs=yes}, ABSTRACT = { Arclength continuation methods are used to conduct a detailed branching study of standing wave solutions for fluids in a rectangular container, using depth and crest acceleration as control parameters. At each depth the applicable acceleration range extends between zero and one, and a number of multiple solution structures are uncovered. An intimate connection is established between these structures and the phenomenon of harmonic resonance. }, FJOURNAL = {Physics of Fluids}, CODEN = {PHFLE6}, OLDENTRYKEY = MR99M:76024, MRNUMBER = {99m:76024}, MRCLASS = {76B15}, ISSN = {1070-6631} } @ARTICLE{toda_etal:1973_J.Phys.Soc.Jpn._34_1_18a, AUTHOR = { Toda, M. and Wadati, M. }, TITLE = {A soliton and two solitons in an exponential lattice and related equations }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = {1973}, VOLUME = 34, NUMBER = 1, PAGES = {18--25}, MONTH = { } # JAN, ABSTRACT = { Relations between a nonlinear (exponential) lattice, the Boussinesq equation and the Korteweg-de Vries equation are clarified and therefrom the exact solutions for the two-soliton state are given in each case for the head-on and the overtaking collisions. }, OLDENTRYKEY = TODA73:_SOLIT_TWO_SOLIT_EXPON_LATTIC_RELAT_EQUAT } @ARTICLE{tamizhmani_etal:2000_ChaosSolitonsFractals_11_9_1423a, AUTHOR = { Tamizhmani, K. M. and Kanagavel, S. and Grammaticos, B. and Ramani, A. }, TITLE = {Singularity structure and algebraic properties of the differential-difference {K}adomtsev-{P}etviashvili equation }, JOURNAL = { Chaos Solitons Fractals}, YEAR = {2000}, VOLUME = {11}, NUMBER = {9}, PAGES = {1423--1431}, URL = {http://www.sciencedirect.com/science?_ob=ArticleURL&_udi=B6TJ4-3YS387X-B&_user=553274&_coverDate=07%2F31%2F2000&_alid=7356278&_rdoc=1&_fmt=summary&_orig=search&_cdi=5300&_sort=d&_st=0&_acct=C000028238&_version=1&_urlVersion=0&_userid=553274&md5=dc4feae66bb7b8e8b29a64782187f2d2}, ABSTRACT = { We present a study of the differential-difference Kadomtsev-Petviashvili equation, which was derived using the differential-difference version of Sato's theory. We focus on the singularity structure of the equation, in particular the Painlev- property and singularity confinement. Moreover we study its symmetries (both Lie and generalized) and derive some interesting similarity reductions. }, FJOURNAL = {Chaos, Solitons and Fractals. Applications in Science and Engineering.}, CODEN = {CSFOEH}, OLDENTRYKEY = MR2000K:37107, MRNUMBER = {2000k:37107}, MRCLASS = {37K10}, ISSN = {0960-0779} } @ARTICLE{tamizhmani_etal:1991_J.Math.Phys._32_10_2635a, AUTHOR = { Tamizhmani, K. M. and Ramani, A. and Grammaticos, B. }, TITLE = {Lie symmetries of {H}irota's bilinear equations }, JOURNAL = { J. Math. Phys.}, YEAR = 1991, VOLUME = 32, NUMBER = 10, PAGES = {2635-2659}, MONTH = { } # OCT, ABSTRACT = { The existence of Lie-point symmetries for a family of partial differential equations (PDEs) written in Hirota's bilinear formalism is investigated. These equations have been studied in previous publications from the point of view of the existence of multisoliton solutions and also of the Painlev- property and are either known as integrable or good candidates for integrability. For these equations, the Lie algebra of Lie-point symmetries is derived, which in some cases turns out to be an infinite-dimensional algebra. }, OLDENTRYKEY = TAMIZHMANI91:_LIE_HIROT } @ARTICLE{tajiri_etal:1989_J.Phys.Soc.Jpn._58_9_3092a, AUTHOR = { Tajiri, M. and Murakami, Y. }, TITLE = {Two-dimensional multisoliton solutions: periodic soliton solutions to the {K}adomtsev-{P}etviashvili equation with positive dispersion }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1989, VOLUME = 58, NUMBER = 9, PAGES = {3092-3032}, MONTH = { } # SEP, ABSTRACT = { $N$-periodic soliton solutions that consist of $N$ sequences of the algebraic localized solitons in arbitrary directions are presented to the Kadomtsev-Petviashvili equation with positive dispersion using the bilinear transformation method. The existence con- ditions and some properties of them are also given. }, OLDENTRYKEY = TAJIRI89:_TWO_DIMEN_MULTIS_SOLUT } @ARTICLE{tu:1993_DiscreteMath._123_121a, AUTHOR = { Tu, G. }, TITLE = {A combinatorial formula relating to {H}irota's bilinear equations }, JOURNAL = { Discrete Math.}, YEAR = 1993, VOLUME = 123, PAGES = {121-129}, ABSTRACT = { In this paper, a combinatorial formula relating Hirota's bilinear equations is shown. }, OLDENTRYKEY = TU93:_HIROT } @ARTICLE{tsuboi:1989_Phys.Rev.A_40_5_2753a, AUTHOR = { Tsuboi, T. }, TITLE = {Phase shift in the collision of two solitons propagating in a nonlinear transmission line }, JOURNAL = { Phys. Rev. A}, YEAR = {1989}, VOLUME = 40, NUMBER = 5, PAGES = {2753--2755}, MONTH = { } # SEP, ABSTRACT = { An electric transmission line periodically 100-section loaded with variable capacitance diodes, i.e., a nonlinear lumped LC network, has been constructed to study nonlinear wave (soliton) propagation in the dispersive medium. Experimental results on the head-on collision of solitons with other solitons have been demonstrated. Besides the observation that solitons preserve their line shape and velocity during the collision, it has been observed for the first time that the solitons show a phase shift after collision. The observed phase shift agrees with the theoretical expectation, which has been derived from an analysis of the nonlinear equation for a one-dimensional Toda latice equivalent to the transmission line. }, OLDENTRYKEY = TSUBOI89:_PHASE } @ARTICLE{venakides:1985_Comm.PureAppl.Math._38_2_125a, AUTHOR = { Venakides, S. }, TITLE = {The zero dispersion limit of the {K}orteweg\mhy de {V}ries equation for initial potentials with nontrivial reflection coefficient }, JOURNAL = { Comm. Pure Appl. Math.}, YEAR = {1985}, VOLUME = {38}, NUMBER = {2}, PAGES = {125--155}, FJOURNAL = {Communications on Pure and Applied Mathematics}, CODEN = {CPAMA}, OLDENTRYKEY = MR87D:35129, MRNUMBER = {87d:35129}, MRCLASS = {35Q20}, ISSN = {0010-3640}, MRREVR = {Xun Cheng Huang}, } @ARTICLE{venakides:1987_Trans.Amer.Math.Soc._301_1_189a, AUTHOR = { Venakides, S. }, TITLE = {The zero dispersion limit of the {K}orteweg\mhy de {V}ries equation with periodic initial data }, JOURNAL = { Trans. Amer. Math. Soc.}, YEAR = {1987}, VOLUME = {301}, NUMBER = {1}, PAGES = {189--226}, URL = {http://www.jstor.org/fcgi-bin/jstor/viewitem.fcg/00029947/di970369/97p00372?origin=MSN&PAGE=0}, FJOURNAL = {Transactions of the American Mathematical Society}, CODEN = {TAMTAM}, OLDENTRYKEY = MR88B:35188, MRNUMBER = {88b:35188}, MRCLASS = {35Q20 (35B25 35L67)}, ISSN = {0002-9947}, MRREVR = {John Adam}, } @ARTICLE{venakides:1986_Trans.Amer.Math.Soc._293_1_411a, AUTHOR = { Venakides, S. }, TITLE = {Long time asymptotics of the {K}orteweg\mhy de {V}ries equation }, JOURNAL = { Trans. Amer. Math. Soc.}, YEAR = {1986}, VOLUME = {293}, NUMBER = {1}, PAGES = {411--419}, URL = {http://www.jstor.org/fcgi-bin/jstor/viewitem.fcg/00029947/di970353/97p01924?origin=MSN&PAGE=0}, FJOURNAL = {Transactions of the American Mathematical Society}, CODEN = {TAMTAM}, OLDENTRYKEY = MR87D:35022, MRNUMBER = {87d:35022}, MRCLASS = {35B40 (35Q20)}, ISSN = {0002-9947}, MRREVR = {Amy Cohen}, } @ARTICLE{virgopia_etal:1992_NuovoCimentoD1_14_8_821a, AUTHOR = { Virgopia, N. and Ferraioli, F. }, TITLE = {The perturbed {K}orteweg-de {V}ries equation: evolution of solitons }, JOURNAL = { Nuovo Cimento D (1)}, YEAR = {1992}, VOLUME = {14}, NUMBER = {8}, PAGES = {821--832}, ABSTRACT = { In this paper we examine the dynamics of solitons in the presence of external forces expressed by an $n$-degree polynomial perturbative term or by a combination of polynomial and differential terms in the dependent variable. Under the action of these forces the soliton profile will no longer be a simple translation: asymptotic behaviour of the wave amplitude to threshold values (stationary equilibrium states) is now possible and `explosions' may occur at some finite `critical time' at which the soliton amplitude becomes infinite. }, FJOURNAL = {Societ\`a Italiana di Fisica. Il Nuovo Cimento. D. Serie 1}, CODEN = {NCSDDN}, OLDENTRYKEY = MR93K:35236, MRNUMBER = {93k:35236}, MRCLASS = {35Q53 (76B25)}, ISSN = {0392-6737}, } @ARTICLE{varley_etal:1998_SiamJ.Appl.Math._58_3_904--911electronica, AUTHOR = { Varley, E. and Seymour, B. R. }, TITLE = {A simple derivation of the ${N}$-soliton solutions to the {K}orteweg-de{V}ries equation }, JOURNAL = { SIAM J. Appl. Math.}, YEAR = {1998}, VOLUME = {58}, NUMBER = {3}, PAGES = {904--911 (electronic)}, ABSTRACT = { The $N$-soliton solutions to the Korteweg-deVries equation are derived from Wentzel-Kramers-Brillouin theory without using inverse scattering theory. Only elementary manipulations are needed to construct the solutions. }, FJOURNAL = {SIAM Journal on Applied Mathematics}, OLDENTRYKEY = MR99A:35229, MRNUMBER = {99a:35229}, MRCLASS = {35Q53}, ISSN = {1095-712X}, } @ARTICLE{wu:1998_Phys.D_123_48a, AUTHOR = { Wu, T. Y. }, TITLE = {Nonlinear waves and solitons in water }, JOURNAL = { Phys. D}, YEAR = 1998, VOLUME = 123, PAGES = {48--63}, URL = {http://www.elsevier.nl/gej-ng/10/36/22/39/17/20/abstract.html}, KEYWORDS = {Nonlinear water waves; Soliton street; Wave collisions; Variable channels; Wave models}, ABSTRACT = { A new theoretical model is introduced for evaluating three-dimensional gravity-capillary waves in water of uniform depth to various degrees of validity for predicting nonlinear dispersive water wave phenomena. It is first based on two basic equations, one being the continuity equation averaged over the water depth, and the other the horizontal projection of the momentum equation at the free surface. These two partial differential equations are both exact (for flows assumed incompressible and inviscid), but involve three unknowns: the horizontal velocity at the free surface (in two horizontal dimensions), $\hat u$; the depth-mean horizontal velocity, $\bar u$; and the water surface elevation, $\zeta$. Closure of the system for modeling fully nonlinear and fully dispersive water waves is accomplished by finding for the velocity field a third exact equation relating these unknowns. Interesting phenomena in various cases are illustrated with review and discussion of literature. }, OLDENTRYKEY = WU98:_NONLIN } @ARTICLE{watanabe_etal:1977_J.Phys.Soc.Jpn._42_4_1382a, AUTHOR = { Watanabe, S. and Ohishi, M. and Tanaca, H. }, TITLE = {Coupled modes approach to non-linear dispersion wave. {I}. {R}ecurrence of soliton }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1977, VOLUME = 42, NUMBER = 4, PAGES = {1382--1390}, MONTH = { } # APR, OLDENTRYKEY = WATANABE77:_COUPL_MODES_APPROAC_NON_LINEAR_DISPER_WAVE } @ARTICLE{wadati_etal:1980_J.Phys.Soc.Jpn._48_1_312a, AUTHOR = { Wadati, M. and Sawada, K. }, TITLE = {New representations of the soliton solution for the {K}orteweg-de {V}ries equation }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1980, VOLUME = 48, NUMBER = 1, PAGES = {312-318}, MONTH = { } # JAN, ABSTRACT = { A method of solution for the Korteweg-de Vries equation is presented. It is shown that the $N$-soliton solution is expressed in a compact form using a trace of matrix. It is also shown that a field theoretical representation is possible for the $N$-soliton solution. The representation yields a novel derivation of the Gelfand-Levitan equation. }, OLDENTRYKEY = WADATI80:_NEW_REPRES_SOLIT_SOLUT_KORTEW_VRIES_EQUAT } @ARTICLE{weiss:1984_J.Math.Phys._25_1_13a, AUTHOR = { Weiss, J. }, TITLE = {On classes of integrable systems and the {P}ainlev- property }, JOURNAL = { J. Math. Phys.}, YEAR = 1984, VOLUME = 25, NUMBER = 1, PAGES = {13-24}, MONTH = { } # JAN, ABSTRACT = { The Caudrey-Dodd-Gibbon equation is found to possess the Painlev- property. Investigation of the B-cklund transformations for this equation obtains the Kuperschmidt equation. A certain transformation between the Kuperschmidt and Caudrey-Dodd-Gibbon equation is obtained. This transformation is employed to define a class of p.d.e.'s that identically possesses the Painlev- property. For equations within this class B-cklund transformations and rational solutions are investigated. In particular, the sequences of higher order KdV, Caudrey-Dobb-Gibbon, and Kuperschmidt equations are shown to possess the Painlev- property. }, OLDENTRYKEY = WEISS84:_PAINL } @ARTICLE{weiss:1985_J.Math.Phys._26_9_2174a, AUTHOR = { Weiss, J. }, TITLE = {Modified equations, rational solutions, and the {P}ainlev- property for the {K}adomtsev-{P}etviashvili and {H}irota-{S}atsuma equations }, JOURNAL = { J. Math. Phys.}, YEAR = 1985, VOLUME = 26, NUMBER = 9, PAGES = {2174-2180}, MONTH = { } # SEP, ABSTRACT = { We propose a method for finding the Lax pairs and rational solutions of integrable partial differential equations. That is, when an equation possesses the Painlev- property, a B-cklund transformation is defined in terms of an expansion about the singular manifold. This B-cklund transformation obtains (1) a type of modified equation that is formulated in terms of Schwarzian derivatives and (2) a Miura transformation from the modified to the original equation. By linearizing the (Ricati-type) Miura transformation the Lax pair is found. On the other hand, consideration of the (distinct) B-cklund transformations of the modified equations provides a method for the iterative construction of rational solutions. This also obtains the Lax pairs for the modified equations. In this paper we apply this method to the Kadomtsev-Petviashvili equation and the Hirota-Satsuma equations. }, OLDENTRYKEY = WEISS85:_MODIF_PAINL_KADOM_PETVIAS_HIROT_SATSUM } @ARTICLE{weiss_etal:1983_J.Math.Phys._24_3_522a, AUTHOR = { Weiss, J. and Tabor, M. and Carnevale, G. }, TITLE = {The {P}ainlev\'e property for partial differential equations }, JOURNAL = { J. Math. Phys.}, YEAR = {1983}, VOLUME = {24}, NUMBER = {3}, PAGES = {522--526}, ABSTRACT = { In this paper we define the Painlev- property for partial differential equations and show how it determines, in a remarkably simple manner, the integrability, the B-cklund transforms, the linearizing transforms, and the Lax pairs of three well-known partial differential equations (Burgers' equation, KdV equation, and the modified KdV equation). This indicates that the Painlev- property may provide a unified description of integrable behavior in dynamical systems (ordinary and partial differential equations), while, at the same time, providing an efficient method for determining the integrability of particular systems. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR84C:35101, MRNUMBER = {84c:35101}, MRREVIEWER = {H{\'e}l{\`e}ne Airault}, MRCLASS = {35Q20 (58G37)}, ISSN = {0022-2488}, } @ARTICLE{whitham:1984_ImaJ.Appl.Math._32_1-3_353a, AUTHOR = { Whitham, G. B. }, TITLE = {Comments on periodic waves and solitons }, JOURNAL = { IMA J. Appl. Math.}, YEAR = {1984}, VOLUME = {32}, NUMBER = {1-3}, PAGES = {353--366}, ABSTRACT = { Elementary arguments are given for various results in wave propagation. The first part concerns the representation of periodic waves as sums of solitons. These are given for the Korteweg-de Vries, various Korteweg-de Vires, and Boussinesq equations. The analogy with Parker's solution for Burgers' equation, which uses a sum of shocks, is noted. The second part provides elementary proofs for some of the existing results on multiphase solutions to the Korteweg-de Vries and Sinh-Gordon equations. }, FJOURNAL = {IMA Journal of Applied Mathematics}, CODEN = {IJAMDM}, OLDENTRYKEY = MR86D:76008, MRNUMBER = {86d:76008}, MRREVIEWER = {A. Pozzi}, MRCLASS = {76B25 (35Q20)}, ISSN = {0272-4960}, } @ARTICLE{yan_etal:1996_Phys.Rev.E_54_6_6816a, AUTHOR = { Yan, J. and Tang, Y. }, TITLE = {Direct approach to the study of soliton perturbation }, JOURNAL = { Phys. Rev. E}, YEAR = 1996, VOLUME = 54, NUMBER = 6, PAGES = {6816--6824}, MONTH = { } # DEC, ABSTRACT = { A direct approach in studying the soliton perturbations of nonlinear evolution equations has been developed. It is based on the method of the derivative expansions (for linearization of the perturbed equations), and the separation of variables (for solution of the linearized equations). It differs substantially from the past direct methods. The apparent advantage of this approach is that it relies on no knowledge of the inverse scattering transform. Besides, it is very concise and easy to understand. As an example, we use it to study the perturbed Korteweg-de Vries equation. The results we obtained agree with what other authors have found. }, OLDENTRYKEY = YAN96:_DIREC } @ARTICLE{yoshimura_etal:1982_J.Phys.Soc.Jpn._51_9_3028a, AUTHOR = { Yoshimura, K. and Watanabe, S. }, TITLE = {Chaotic behaviour of nonlinear evolution equation with fifth order dispersion }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1982, VOLUME = 51, NUMBER = 9, PAGES = {3028--3035}, MONTH = { } # SEP, OLDENTRYKEY = YOSHIMURA82:_CHAOT_BEHAV_NONLIN_EVOLUT_EQUAT } @ARTICLE{yajima:1982_J.Phys.Soc.Jpn._51_4_1298a, AUTHOR = { Yajima, N. }, TITLE = {Application of {H}irota's method to a perturbed system }, JOURNAL = { J. Phys. Soc. Jpn.}, YEAR = 1982, VOLUME = 51, NUMBER = 4, PAGES = {1298-1302}, MONTH = { } # APR, ABSTRACT = { The effect of a perturbation on a solitary wave is studied through an extension of Hirota's method. The same result as those obtained by the ordinary singular per- turbation technique and by the perturbation theory of the inverse spectral transform can be more straightforwardly and more easily derived. }, OLDENTRYKEY = YAJIMA82:_APPLIC_HIROT_METHOD_PERTUR_SYSTEM } @ARTICLE{yoneyama:1984_Progr.Theoret.Phys._71_4_843a, AUTHOR = { Yoneyama, T. }, TITLE = {The {K}orteweg-de {V}ries two-soliton solution as interacting two single solitons }, JOURNAL = { Progr. Theoret. Phys.}, YEAR = {1984}, VOLUME = {71}, NUMBER = {4}, PAGES = {843--846}, ABSTRACT = { The exact two-soliton solution of the Korteweg-de Vries (KdV) equation $u$ is decomposed into a \emph{simple sum} $u_1+u_2$, which can be regarded as \emph{attractive} scattering of two single solitons according to this decomposition. Each $u_i$ satisfies corresponding \emph{Interacting KdV} equation which is physically natural extension of the original KdV equation. }, FJOURNAL = {Progress of Theoretical Physics}, CODEN = {PTPKAV}, OLDENTRYKEY = MR85H:35214, MRNUMBER = {85h:35214}, MRREVIEWER = {G. L. Lamb, Jr.}, MRCLASS = {35Q20}, ISSN = {0033-068X}, } @ARTICLE{yoshida:1999_Phys.D_128_1_53a, AUTHOR = { Yoshida, H. }, TITLE = {A new necessary condition for the integrability of {H}amiltonian systems with a two-dimensional homogeneous potential }, JOURNAL = { Phys. D}, YEAR = {1999}, VOLUME = {128}, NUMBER = {1}, PAGES = {53--69}, ABSTRACT = { Recently, Morales-Ruiz and Ramis obtained a strong necessary condition for the integrability of Hamiltonian systems with a homogeneous potential based on their own theorem on the differential Galois theory (Picard-Vessiot theory) for Hamiltonian systems. The theorem claims that if the original Hamiltonian system is integrable, then the variational equation around a particular solution is solvable in the sense of the differential Galois theory, i.e., the solution is obtained only by a combination of quadratures, exponential of quadratures and algebraic functions. In this paper, a direct and independent proof of this statement is given for Hamiltonian systems with a two-dimensional homogeneous potential, which leads to the new necessary condition for integrability. This new necessary condition well justifies the so-called weak Painlev- conjecture of Ramani et al. for the first time. }, FJOURNAL = {Physica D. Nonlinear Phenomena}, CODEN = {PDNPDT}, OLDENTRYKEY = MR2000I:37085, MRNUMBER = {2000i:37085}, MRREVIEWER = {Juan Jos{\'e} Morales Ruiz}, MRCLASS = {37J30 (34A34 70H05 70H07)}, ISSN = {0167-2789}, } @ARTICLE{zhou:1998_J.Math.Phys._39_2_986a, AUTHOR = { Zhou, Z. }, TITLE = {Nonlinear constraints and soliton solutions of $1+2$-dimensional three-wave equation }, JOURNAL = { J. Math. Phys.}, YEAR = {1998}, VOLUME = {39}, NUMBER = {2}, PAGES = {986--997}, ABSTRACT = { Using the nonlinear constraint method, the explicit expressions of localized solitons of the $1+2$-dimensional three-wave equation are obtained. After the $l$-th Darboux transformation, each component of the solution hast, at most, $l^2$ peaks when the parameters for each single Darboax transformation are large enough. This gives a corresponding asymptotic property for the DSI equation, although all the peaks of each component move in the same velocity here. }, FJOURNAL = {Journal of Mathematical Physics}, CODEN = {JMAPAQ}, OLDENTRYKEY = MR1600451, MRNUMBER = {1 600 451}, MRCLASS = {35Q51}, ISSN = {0022-2488}, } @ARTICLE{zhang:1999_SiamJ.ControlOptim._37_2_543--565electronica, AUTHOR = { Zhang, B. }, TITLE = {Exact boundary controllability of the {K}orteweg-de {V}ries equation }, JOURNAL = {SIAM J. Control Optim. SIAM J. Control Optim.}, YEAR = {1999}, VOLUME = {37}, NUMBER = {2}, PAGES = {543--565 (electronic)}, URL = {http://epubs.siam.org/sam-bin/dbq/article/32750}, ABSTRACT = { We consider boundary control of the distributed parameter system described by the Korteweg--de Vries (KdV) equation posed on a finite interval $\alpha \leq x\leq \beta$: \[ \left \( \begin{array}{l} {u _t + u _x + uu_x + u_{xxx} =0} \\ \\ {u (\alpha , t)=h_1 (t), \qquad u(\beta , t) = h_2 (t), \qquad u _x (\beta , t) = h_3 (t) } {u} \end{array} \right. \qquad (*) \] for $ t\geq 0$. It is shown that by choosing appropriate control inputs ($h_j(t), \ j=1,2,3$), one can always guide the system $(*)$ from a given initial state $\phi \in H^s(\alpha, \beta )$ to a given terminal state $\psi \in H^s(\alpha, \beta )$ in the time period $[0,T]$ so long as $\phi $ and $\psi $ satisfy \[ \| \phi (\cdot ) -w(\cdot , 0)\| _{H^s(\alpha, \beta )}\leq \delta \quad \mbox{and} \quad \| \psi (\cdot ) -w(\cdot , T)\| _{H^s(\alpha, \beta )}\leq \delta \] for some $\delta >0$ independent of $\phi $ and $\psi $, where $s\geq 0$ and $w\equiv w(x,t)$ is a given smooth solution of the KdV equation. This exact boundary controllability is established by considering a related initial value control problem of the KdV equation posed on the whole line $R$. Various recently discovered smoothing properties of the KdV equation have played important roles in our approach. }, FJOURNAL = {SIAM Journal on Control and Optimization}, OLDENTRYKEY = MR2000B:93010, MRNUMBER = {2000b:93010}, MRREVIEWER = {Sergey V. Nikitin}, MRCLASS = {93B05 (35Q53 93C20)}, ISSN = {1095-7138}, } @ARTICLE{zhou_etal:1997_Internat.J.Bifur.Chaos_7_8_1861a, AUTHOR = { Zhou, K. and Wu, J. K. }, TITLE = {On the definitions of bifurcation }, JOURNAL = { Internat. J. Bifur. Chaos Appl. Sci. Engrg.}, YEAR = {1997}, VOLUME = {7}, NUMBER = {8}, PAGES = {1861--1865}, ABSTRACT = { In this paper the equivalence of two definitions of elementary bifurcation is proved and a new definition for bifurcation is given. }, FJOURNAL = {International Journal of Bifurcation and Chaos in Applied Sciences and Engineering}, OLDENTRYKEY = MR99B:58178, MRNUMBER = {99b:58178}, MRREVIEWER = {Bei Ye Feng}, MRCLASS = {58F14 (34C23)}, ISSN = {0218-1274}, } %Carter, D.J.T., P.G. 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