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Item Details
Title: TOPOLOGICAL DEGREE APPROACH TO BIFURCATION PROBLEMS
By: Michal Feckan
Format: Hardback

List price: £90.00


We currently do not stock this item, please contact the publisher directly for further information.

ISBN 10: 1402087233
ISBN 13: 9781402087233
Publisher: SPRINGER-VERLAG NEW YORK INC.
Pub. date: 25 August, 2008
Series: Topological Fixed Point Theory and Its Applications v. 5
Pages: 270
Description: This book contains original bifurcation results for the existence of oscillations and chaotic behavior of differential equations and discrete dynamical systems under variation of involved parameters. It studies a broad variety of nonlinear problems.
Synopsis: 1. 1 Preface Many phenomena from physics, biology, chemistry and economics are modeled by di?erential equations with parameters. When a nonlinear equation is est- lished, its behavior/dynamics should be understood. In general, it is impossible to ?nd a complete dynamics of a nonlinear di?erential equation. Hence at least, either periodic or irregular/chaotic solutions are tried to be shown. So a pr- erty of a desired solution of a nonlinear equation is given as a parameterized boundary value problem. Consequently, the task is transformed to a solvability of an abstract nonlinear equation with parameters on a certain functional space. When a family of solutions of the abstract equation is known for some para- ters, the persistence or bifurcations of solutions from that family is studied as parameters are changing. There are several approaches to handle such nonl- ear bifurcation problems. One of them is a topological degree method, which is rather powerful in cases when nonlinearities are not enough smooth. The aim of this book is to present several original bifurcation results achieved by the author using the topological degree theory.The scope of the results is rather broad from showing periodic and chaotic behavior of non-smooth mechanical systems through the existence of traveling waves for ordinary di?erential eq- tions on in?nite lattices up to study periodic oscillations of undamped abstract waveequationsonHilbertspaceswithapplicationstononlinearbeamandstring partial di?erential equations. 1.
Illustrations: 17 black & white illustrations, biography
Publication: US
Imprint: Springer-Verlag New York Inc.
Returns: Returnable
Some other items by this author:
BIFURCATION AND CHAOS IN DISCONTINUOUS AND CONTINUOUS SYSTEMS (HB)
FRACTIONAL HERMITE-HADAMARD INEQUALITIES (HB)
FRACTIONAL ORDER EQUATIONS AND INCLUSIONS
FRACTIONAL ORDER EQUATIONS AND INCLUSIONS
FRACTIONAL-ORDER EQUATIONS AND INCLUSIONS (HB)
HANDBOOK OF DIFFERENTIAL EQUATIONS
HANDBOOK OF DIFFERENTIAL EQUATIONS: ORDINARY DIFFERENTIAL EQUATIONS (HB)
ITERATIVE LEARNING CONTROL FOR EQUATIONS WITH FRACTIONAL DERIVATIVES AND IMPULSES
ITERATIVE LEARNING CONTROL FOR EQUATIONS WITH FRACTIONAL DERIVATIVES AND IMPULSES (HB)
MODELING, ANALYSIS AND CONTROL OF DYNAMICAL SYSTEMS WITH FRICTION AND IMPACTS (HB)
NON-INSTANTANEOUS IMPULSIVE DIFFERENTIAL EQUATIONS (HB)
POINCARE-ANDRONOV-MELNIKOV ANALYSIS FOR NON-SMOOTH SYSTEMS (HB)
STABILITY AND CONTROLS ANALYSIS FOR DELAY SYSTEMS
TOPOLOGICAL DEGREE APPROACH TO BIFURCATION PROBLEMS (PB)

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