Elementary Stability and Bifurcation Theory

Name: Elementary Stability and Bifurcation Theory
Price: 32.89 USD
Availability: InStock
ISBN: 9780387970684

ISBN-10: 0387970681

ISBN-13: 9780387970684

Edition: 2nd 1990 (Revised)

Authors: Gerard Iooss, Daniel D. Joseph

List price: $99.99

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Description:

This second edition has been substantially revised. Its purpose is to teach the theory of bifurcation of asymptotic solutions of evolution problems governed by nonlinear differential equations. It is written not only for mathematicians, but for the broadest audience of potentially interested learners, including engineers, biologists, chemists, physicists and economists. For this reason, it uses only well-known methods of classical analysis at a foundation level. Applications and examples are stressed throughout, and these were chosen to be as varied as possible.

Book details

List price: $99.99
Edition: 2nd
Copyright year: 1990
Publisher: Springer New York
Publication date: 12/6/1989
Binding: Hardcover
Pages: 324
Size: 6.10" wide x 9.25" long x 0.33" tall
Weight: 3.278
Language: English



Asymptotic Solutions of Evolution Problems


Bifurcation and Stability of Steady Solutions of Evolution Equations in One Dimension


Imperfection Theory and Isolated Solutions Which Perturb Bifurcation


Stability of Steady Solutions of Evolution Equations in Two Dimensions and n Dimensions. Appendices


Bifurcation of Steady Solution in Two Dimensions and the Stability of the Bifurcating Solutions. Appendix


Methods of Projection for General Problems of Bifurcation into Steady Solutions


Bifurcation of Periodic Solutions from Steady Ones (Hopf Bifurcation) in Two Dimensions


Bifurcation of Periodic Solutions in the General Case


Subharmonic Bifurcation of Forced T-Periodic Solutions


Bifurcation of Forced T-Periodic Solutions into Asymptotically Quasi-Periodic Solutions. Appendices


Secondary Subharmonic and Symptotically Quasi-Periodic Bifurcation of Periodic Solutions (of Hopf's Type) in the Autonomous Case


Stability and Bifurcation in Conservative Systems