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Nonlinear Dispersive Equations

Name: Nonlinear Dispersive Equations
Brand: Springer, Berlin
SKU: 9783030914295
Price: 333.81 PLN
Availability: InStock

Inverse Scattering and PDE Methods

Autor: Christian Klein, Jean-Claude Saut

Język:

Oprawa: Miękka

Wydawca: Springer, Berlin

Dostępność: Dostępna u dostawcy

Wysyłamy za 10-18 dni

333.81 zł

Nonlinear Dispersive Equations are partial differential equations that naturally arise in physical s...

Informacje o książce

Autor

Christian Klein, Jean-Claude Saut

Język

Angielski

Oprawa

Książka - Miękka

Data wydania

2023

strony

580

EAN

9783030914295

Enbook ID

42879414

Wydawca

Springer, Berlin

Waga

829

Wymiary

155 x 235

Pełny opis

Nonlinear Dispersive Equations are partial differential equations that naturally arise in physical settings where dispersion dominates dissipation, notably hydrodynamics, nonlinear optics, plasma physics and Bose-Einstein condensates. The topic has traditionally been approached in different ways, from the perspective of modeling of physical phenomena, to that of the theory of partial differential equations, or as part of the theory of integrable systems.This monograph offers a thorough introduction to the topic, uniting the modeling, PDE and integrable systems approaches for the first time in book form. The presentation focuses on three "universal" families of physically relevant equations endowed with a completely integrable member: the Benjamin-Ono, Davey-Stewartson, and Kadomtsev-Petviashvili equations. These asymptotic models are rigorously derived and qualitative properties such as soliton resolution are studied in detail in both integrable and non-integrable models. Numerical simulations are presented throughout to illustrate interesting phenomena.By presenting and comparing results from different fields, the book aims to stimulate scientific interactions and attract new students and researchers to the topic. To facilitate this, the chapters can be read largely independently of each other and the prerequisites have been limited to introductory courses in PDE theory.

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Nonlinear Dispersive Equations

Inverse Scattering and PDE Methods

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