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Nonlinear wave equations
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ISBN: 0824793285 Year: 1996 Publisher: New York Marcel Dekker

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Nonlinear wave equations
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ISBN: 0821807250 9780821807255 Year: 1989 Volume: 73 Publisher: Providence (R.I.): American mathematical society,

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Geometrical optics and related topics
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ISBN: 9780817639587 9783764339586 0817639586 3764339586 Year: 1997 Publisher: Boston (Mass.): Birkhäuser,

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Nonlinear dispersive equations : local and global analysis
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ISBN: 0821841432 0821841432 9780821841433 Year: 2006 Publisher: Providence (R.I.): American mathematical society,

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Controllability and observability for quasilinear hyperbolic systems
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ISBN: 7040241633 9787040241631 Year: 2010 Publisher: New York: American Institute of Mathematical Sciences,

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Symmetry, phase modulation, and nonlinear waves
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ISBN: 1108102921 1316986764 Year: 2017 Publisher: Cambridge : Cambridge University Press,

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Nonlinear waves are pervasive in nature, but are often elusive when they are modelled and analysed. This book develops a natural approach to the problem based on phase modulation. It is both an elaboration of the use of phase modulation for the study of nonlinear waves and a compendium of background results in mathematics, such as Hamiltonian systems, symplectic geometry, conservation laws, Noether theory, Lagrangian field theory and analysis, all of which combine to generate the new theory of phase modulation. While the build-up of theory can be intensive, the resulting emergent partial differential equations are relatively simple. A key outcome of the theory is that the coefficients in the emergent modulation equations are universal and easy to calculate. This book gives several examples of the implications in the theory of fluid mechanics and points to a wide range of new applications.


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Dispersive equations and nonlinear waves : generalized Korteweg-de Vries, nonlinear Schrödinger, wave and Schrödinger maps
Authors: --- ---
ISBN: 9783034807357 Year: 2014 Publisher: Basel : Birkhauser,

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The discrete nonlinear Schrödinger equation : mathematical analysis, numerical computations and physical perspectives
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ISBN: 9783540891987 3540891986 Year: 2009 Publisher: Berlin: Springer,

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Asymptotic methods in nonlinear wave phenomena : in honor of the 65th birthday of Antonio Greco, Palermo, Italy, 5-7 June 2006
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ISBN: 1281121940 9786611121945 9812708901 Year: 2007 Publisher: Singapore ; Hackensack, NJ : World Scientific,

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This book brings together several contributions from leading experts in the field of nonlinear wave propagation. This field, which during the last three decades has seen important breakthroughs from the theoretical point of view, has recently acquired increased relevance due to advances in the technology of fluids e.g. at microscale or nanoscale and the recognition of crucial applications to the understanding of biological phenomena. Nonlinear wave theory requires the use of disparate approaches, including formal and rigorous asymptotic methods, Lie group theory, energy methods, numerical anal


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Nonlinear waves : theory, computer simulation, experiment
Authors: --- ---
ISBN: 1643270478 9781643270470 Year: 2018 Publisher: San Rafael [California] (40 Oak Drive, San Rafael, CA, 94903, USA) : Bristol [England] (Temple Circus, Temple Way, Bristol BS1 6HG, UK) : Morgan & Claypool Publishers, IOP Publishing,

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The Boussinesq equation is the first model of surface waves in shallow water that considers the nonlinearity and the dispersion and their interaction as a reason for wave stability known as the Boussinesq paradigm. This balance bears solitary waves that behave like quasi-particles. At present, there are some Boussinesq-like equations. The prevalent part of the known analytical and numerical solutions, however, relates to the 1d case while for multidimensional cases, almost nothing is known so far. An exclusion is the solutions of the Kadomtsev-Petviashvili equation. The difficulties originate from the lack of known analytic initial conditions and the nonintegrability in the multidimensional case. Another problem is which kind of nonlinearity will keep the temporal stability of localized solutions.

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