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Asymptotic Anal of Diffe Equa (Revis Ed)

by White Roscoe

A practical guide to asymptotic methods for differential equations

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Paperback New English

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AlbakiReads Editorial

A practical guide to asymptotic methods for differential equations

This revised mathematics text brings several approaches to asymptotic solutions into a shared framework. It connects WKB methods, integral solutions, Kruskal–Newton diagrams, and boundary layer theory, using integral-solution construction and analytic continuation to examine how the techniques relate. Examples from classical analysis introduce the analytic and asymptotic properties of selected functions and derive some identities they satisfy. The emphasis throughout is methodological: finding asymptotic limits, connecting distinct asymptotic solutions, and obtaining integral representations. With 405 pages devoted to these topics, the book offers a focused treatment of analytical techniques for differential equations.

Good fit for readers who enjoy

  • Readers studying differential equations and asymptotic analysis
  • Mathematics students or researchers interested in WKB methods and boundary layer theory
  • Readers seeking examples involving classical functions and integral representations

Themes

Asymptotic analysisDifferential equationsWKB methodsIntegral solutions and representationsBoundary layer theory

Based on publisher information and book metadata.

Book overview

The book gives the practical means of finding asymptotic solutions to differential equations, and relates WKB methods, integral solutions, Kruskal-Newton diagrams, and boundary layer theory to one another. The construction of integral solutions and 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. The emphasis is on the various techniques of analysis: obtaining asymptotic limits, connecting different asymptotic solutions, and obtaining integral representation.
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