Name: Perturbation Methods in Applied Mathematics (Applied Mathematical Sciences) (en Inglés)
Price: 128670.00 CLP
Availability: InStock
Author: Jirair Kevorkian; J.D. Cole
ISBN: 9781441928122

portada Perturbation Methods in Applied Mathematics (Applied Mathematical Sciences) (en Inglés)

Formato

Libro Físico

Editorial

Springer

Autor

Jirair Kevorkian; J.D. Cole

Año

2010

Idioma

Inglés

N° páginas

572

Encuadernación

Tapa Blanda

ISBN

144192812x

ISBN13

9781441928122

Categorías

Cálculo diferencial y ecuaciones

Perturbation Methods in Applied Mathematics (Applied Mathematical Sciences) (en Inglés)

Jirair Kevorkian; J.d. Cole (Autor) · Springer · Tapa Blanda

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Reseña del libro "Perturbation Methods in Applied Mathematics (Applied Mathematical Sciences) (en Inglés)"

This book is a revised and updated version, including a substantial portion of new material, of J. D. Cole's text Perturbation Methods in Applied Mathe matics, Ginn-Blaisdell, 1968. We present the material at a level which assumes some familiarity with the basics of ordinary and partial differential equations. Some of the more advanced ideas are reviewed as needed; therefore this book can serve as a text in either an advanced undergraduate course or a graduate level course on the subject. The applied mathematician, attempting to understand or solve a physical problem, very often uses a perturbation procedure. In doing this, he usually draws on a backlog of experience gained from the solution of similar examples rather than on some general theory of perturbations. The aim of this book is to survey these perturbation methods, especially in connection with differ ential equations, in order to illustrate certain general features common to many examples. The basic ideas, however, are also applicable to integral equations, integrodifferential equations, and even to_difference equations. In essence, a perturbation procedure consists of constructing the solution for a problem involving a small parameter B, either in the differential equation or the boundary conditions or both, when the solution for the limiting case B = 0 is known. The main mathematical tool used is asymptotic expansion with respect to a suitable asymptotic sequence of functions of B.