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Asymptotic Analysis of Differential Equations
 
 
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Asymptotic Analysis of Differential Equations [Hardcover]

Roscoe B. White (Author)

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Book Description

1860945872 978-1860945878 March 30, 2006
An essential graduate level text on the asymptotic analysis of ordinary differential equations, this book covers all the important methods including dominant balance, the use of divergent asymptotic series, phase integral methods, asymptotic evaluation of integrals, and boundary layer analysis. The construction of integral solutions and the use of analytic continuation are used in conjunction with the asymptotic analysis, to show the interrelatedness of these methods. Some of the functions of classical analysis are used as examples, to provide an introduction to their analytic and asymptotic properties, and to give derivations of some of the important identities satisfied by them. There is no attempt to give a complete presentation of all these functions. The emphasis is on the various techniques of analysis: obtaining asymptotic limits, connecting different asymptotic solutions, and obtaining integral representation.

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Editorial Reviews

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... a useful volume in which a wide selection of asymptotic techniques is clearly presented. -- Mathematical Reviews

About the Author

Professor Roscoe White is a Principal Research Physicist at the Princeton Plasma Physics Laboratory, where he was head of the theory division for six years. He graduated in Physics from the University of Minnesota and then obtained his Ph.D. in Physics from Princeton. He is a fellow of the American Physics Society and has published over 250 articles and one book in the areas of fusion physics and nonlinear dynamics. --This text refers to an out of print or unavailable edition of this title.

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Inside This Book (learn more)
First Sentence:
Isaac Newton was born in Woolstorpe, Lincolnshire, England, in 1642. Read the first page
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Fourier Laplace, Local Approximate Solutions, Exact Solutions, Boundary Layer Problems, Asymptotic Evaluation of Integrals, Inhomogeneous Differential Equations, Ecole Polytechnique
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