Solitons in Two-Dimensional Shallow Water

Author:   Yuji Kodama
Publisher:   Society for Industrial & Applied Mathematics,U.S.
ISBN:  

9781611975512


Pages:   252
Publication Date:   30 November 2018
Format:   Paperback
Availability:   Temporarily unavailable   Availability explained
The supplier advises that this item is temporarily unavailable. It will be ordered for you and placed on backorder. Once it does come back in stock, we will ship it out to you.

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Solitons in Two-Dimensional Shallow Water


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Overview

Web-like waves, often observed on the surface of shallow water, are examples of nonlinear waves. They are generated by nonlinear interactions among several obliquely propagating solitary waves, also known as solitons. In this book, modern mathematical tools—algebraic geometry, algebraic combinatorics, and representation theory, among others—are used to analyze these two-dimensional wave patterns. The author’s primary goal is to explain some details of the classification problem of the soliton solutions of the KP equation (or KP solitons) and their applications to shallow water waves. This book is intended for researchers and graduate students.

Full Product Details

Author:   Yuji Kodama
Publisher:   Society for Industrial & Applied Mathematics,U.S.
Imprint:   Society for Industrial & Applied Mathematics,U.S.
Weight:   0.538kg
ISBN:  

9781611975512


ISBN 10:   1611975514
Pages:   252
Publication Date:   30 November 2018
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   Temporarily unavailable   Availability explained
The supplier advises that this item is temporarily unavailable. It will be ordered for you and placed on backorder. Once it does come back in stock, we will ship it out to you.

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Yuji Kodama is a Professor in the Department of Mathematics at The Ohio State University. His research interests are differential equations, mathematical physics, integrable systems and nonlinear PDEs, Lie algebras and field theories, applications to physical and engineering problems, and topological questions related to differential equations.

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