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Nonlinear waves and weak turbulence

This book is a collection of papers on dynamical and statistical theory of nonlinear wave propagation in dispersive conservative media. Emphasis is on waves on the surface of an ideal fluid and on Rossby waves in the atmosphere. Although the book deals mainly with weakly nonlinear waves, it is more...

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Detalles Bibliográficos
Autores principales: Zakharov, V E, Sossinsky, A B
Lenguaje:eng
Publicado: American Mathematical Society 1997
Materias:
Acceso en línea:http://cds.cern.ch/record/2264258
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author Zakharov, V E
Sossinsky, A B
author_facet Zakharov, V E
Sossinsky, A B
author_sort Zakharov, V E
collection CERN
description This book is a collection of papers on dynamical and statistical theory of nonlinear wave propagation in dispersive conservative media. Emphasis is on waves on the surface of an ideal fluid and on Rossby waves in the atmosphere. Although the book deals mainly with weakly nonlinear waves, it is more than simply a description of standard perturbation techniques. The goal is to show that the theory of weakly interacting waves is naturally related to such areas of mathematics as Diophantine equations, differential geometry of waves, Poincaré normal forms, and the inverse scattering method.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 1997
publisher American Mathematical Society
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spelling cern-22642582021-04-21T19:13:17Zhttp://cds.cern.ch/record/2264258engZakharov, V ESossinsky, A BNonlinear waves and weak turbulenceGeneral Theoretical PhysicsThis book is a collection of papers on dynamical and statistical theory of nonlinear wave propagation in dispersive conservative media. Emphasis is on waves on the surface of an ideal fluid and on Rossby waves in the atmosphere. Although the book deals mainly with weakly nonlinear waves, it is more than simply a description of standard perturbation techniques. The goal is to show that the theory of weakly interacting waves is naturally related to such areas of mathematics as Diophantine equations, differential geometry of waves, Poincaré normal forms, and the inverse scattering method.American Mathematical Societyoai:cds.cern.ch:22642581997
spellingShingle General Theoretical Physics
Zakharov, V E
Sossinsky, A B
Nonlinear waves and weak turbulence
title Nonlinear waves and weak turbulence
title_full Nonlinear waves and weak turbulence
title_fullStr Nonlinear waves and weak turbulence
title_full_unstemmed Nonlinear waves and weak turbulence
title_short Nonlinear waves and weak turbulence
title_sort nonlinear waves and weak turbulence
topic General Theoretical Physics
url http://cds.cern.ch/record/2264258
work_keys_str_mv AT zakharovve nonlinearwavesandweakturbulence
AT sossinskyab nonlinearwavesandweakturbulence