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Xiaoping Xu 
Algebraic Approaches to Partial Differential Equations 

Ondersteuning
This book presents the various algebraic techniques for solving partial differential equations to yield exact solutions, techniques developed by the author in recent years and with emphasis on physical equations such as: the Maxwell equations, the Dirac equations, the Kd V equation, the KP equation, the nonlinear Schrodinger equation, the Davey and Stewartson equations, the Boussinesq equations in geophysics, the Navier-Stokes equations and the boundary layer problems. In order to solve them, I have employed the grading technique, matrix differential operators, stable-range of nonlinear terms, moving frames, asymmetric assumptions, symmetry transformations, linearization techniques and special functions. The book is self-contained and requires only a minimal understanding of calculus and linear algebra, making it accessible to a broad audience in the fields of mathematics, the sciences and engineering. Readers may find the exact solutions and mathematical skills needed in their own research.
€96.29
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Inhoudsopgave

Preface.- Introduction.- Ordinary Differential Equations.- Partial Differential Equations.- Bibliography.- Index.​

Over de auteur

The author received his Ph.D. from Rutgers University, USA in 1992. He is currently a research professor at the Chinese Academy of Sciences’ Institute of Mathematics, and has been working on representation theory and applied partial differential equations for twenty years, during which he has published over fifty substantial research papers and two monographs on mathematics.
Taal Engels ● Formaat PDF ● Pagina’s 394 ● ISBN 9783642368745 ● Bestandsgrootte 3.1 MB ● Uitgeverij Springer Berlin ● Stad Heidelberg ● Land DE ● Gepubliceerd 2013 ● Downloadbare 24 maanden ● Valuta EUR ● ID 2685050 ● Kopieerbeveiliging Sociale DRM

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