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2004; 120 pp; softcover
List Price: US$26
Individual Members: US$23.40
Order Code: AST/292
This book, Dynamics of Surface Homeomorphisms, Topological Versions of Leau-Fatou Flower Theorem and Stable Manifold Theorem, shows that the study of the dynamics of a surface homeomorphism in the neighborhood of an isolated fixed point leads to the following results: If the fixed point index is greater than \(1\), a family of attractive and repulsive petals is constructed, generalizing the Leau-Fatou flower theorem in complex dynamics. If the index is less than \(1\), one gets a family of stable and unstable branches, generalizing the stable manifold theorem in differentiable hyperbolic dynamics.
A publication of the Société Mathématique de France, Marseilles (SMF), distributed by the AMS in the U.S., Canada, and Mexico. Orders from other countries should be sent to the SMF. Members of the SMF receive a 30% discount from list.
Graduate students and research mathematicians interested in differential equations and geometry.
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