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Nonlinear Evolution Equations

Boling Guo · Fei Chen

Учебная литература · 2020

Аннотация

With the study of soliton and chaos in modern physics, a large number of nonlin-ear evolution equations with nonlinear dispersion or dissipation have continuously emerged, including KdV equation, nonlinear Schrödinger equation, sine-Gordon equation, Zakharov equation, Landau–Lifshitz equation, and Boussinesq equation, which have soliton solutions. Navier–Stokes equation and Newton–Boussinesq equa- tion, which describe the phenomena of turbulence and chaos; nonlinear Schrödinger equation and Zakharov equation with dissipation and damping, et cetera, have also attracted much interest.

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«With the study of soliton and chaos in modern physics, a large number of nonlin-ear evolution equations with nonlinear dispersion or dissipation have continuously emerged, including KdV equation, nonlinear Schrödinger…»

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With the study of soliton and chaos in modern physics, a large number of nonlin-ear evolution equations with nonlinear dispersion or dissipation have continuously emerged, including KdV equation, nonlinear Schrödinger… Полный текст публикации CiteX не хранит — доступ к первоисточнику открывается по DOI согласно лицензии издателя и выбранному плану.

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