Bibliographic Information

Dynamics in infinite dimensions

Jack K. Hale, Luis T. Magalhães, Waldyr M. Oliva ; appendix by Krzysztof P. Rybakowski

(Applied mathematical sciences, v. 47)

Springer, c2002

2nd ed

Other Title

An introduction to infinite dimensional dynamical systems--geometric theory

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Note

Rev. ed of: An introduction to infinite dimensional dynamical systems--geometric theory, c1984

Includes bibliographical references (p. [267]-276) and index

Description and Table of Contents

Description

State-of-the-art in qualitative theory of functional differential equations; Most of the new material has never appeared in book form and some not even in papers; Second edition updated with new topics and results; Methods discussed will apply to other equations and applications

Table of Contents

Introduction * Invariant Sets and Attractors * Functional Differential Equations on Manifolds * The Dimension of the Attractor * Stability and Bifurcation * Stability of Morse-Smale Maps and Semiflows * One-to-oneness, Persistence and Hyperbolicity * Realization of Vector Fields and Normal Forms * Attractor Sets as C1-manifolds * Monotonicity * The Kupka-Smale Theorem * Appendix: Conley Index Theory in Noncompact Spaces

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