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Differential Equations

Their Solution Using Symmetries

Hans Stephani Malcolm MacCallum

$79.95

Paperback

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English
Cambridge University Press
08 October 1990
In many branches of physics, mathematics, and engineering, solving a problem means solving a set of ordinary or partial differential equations.

Nearly all methods of constructing closed form solutions rely on symmetries.

The emphasis in this text is on how to find and use the symmetries; this is supported by many examples and more than 100 exercises.

This book will form an introduction accessible to beginning graduate students in physics, applied mathematics, and engineering. Advanced graduate students and researchers in these disciplines will find the book a valuable reference.
By:  
Edited by:  
Imprint:   Cambridge University Press
Country of Publication:   United Kingdom
Dimensions:   Height: 229mm,  Width: 152mm,  Spine: 16mm
Weight:   410g
ISBN:   9780521366892
ISBN 10:   0521366895
Pages:   276
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Paperback
Publisher's Status:   Active

Reviews for Differential Equations: Their Solution Using Symmetries

...as an account of classical general relativity, this well produced and excellently translated book has many virtues. Physics Bulletin A nice introduction to the theory and practice of finding and using symmetries to solve differential equations. American Mathematical Monthly ...Stephani's book does a good job of motivating the study of Lie group methods for differential equations from an elementary standpoint. SIAM Reviews The author, who has an easy-to-read practical style, consistently keeps the emphasis on applications. Thus, most physicists will be able to get useful information about ordinary differential equations (ODE's) and partial differential equations (PDE's), without being bogged down in cumbersome mathematical formalism...well worth reading if one is at all interested in sophisticated and powerful symmetry techniques for handling differential equations and if one wishes to have the most straightforward approach to the topic. D. E. Vincent, Physics in Canada ...Stephani...has built a book that tries to guide its readers toward a sure knowledge of this very important tool for finding solutions of (nonlinear) differential equations. In the early sections, the derivations presented are the most clear and detailed ones that this writer has ever seen...Students new to this area will find reading or studying the current book an altogether enjoyable occupation, without any of the intimidation that sometimes is caused by similar books. J.D. Finley, Foundations of Physics


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