Authors:
- Includes (1) Rigorous proofs of chaotic solutions for discontinuous differential equations and differential inclusions (2) Bifurcations of periodic solutions in differential inclusions and systems with relay hysteresis (3)
- The persistence of traveling waves under spatial discretization of sine-Gordon and Klein-Gordon partial differential equations (4) Topological degree theory for discontinuous wave partial differential equations (5) Chaotic behavior of maps possessing topologically transversally intersecting invariant manifolds
Part of the book series: Topological Fixed Point Theory and Its Applications (TFPT, volume 5)
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Table of contents (8 chapters)
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Front Matter
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Back Matter
About this book
Reviews
From the book reviews:
“This excellent and well-organized book is based on recently published papers of the author using topological degree methods. … The book should not only be of interest to mathematicians but to physicists and theoretically inclined engineers involved in bifurcation theory and its applications to dynamical systems and nonlinear analysis.” (László Hatvani, Acta Scientiarum Mathematicarum (Szeged), Vol. 75 (3-4), 2009)
Authors and Affiliations
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Department of Mathematical Analysis and Numerical Mathematics Faculty of Mathematics, Physics and Informatics, Comenius University, Bratislava, Slovakia
Michal Fečkan
Bibliographic Information
Book Title: Topological Degree Approach to Bifurcation Problems
Authors: Michal Fečkan
Series Title: Topological Fixed Point Theory and Its Applications
DOI: https://doi.org/10.1007/978-1-4020-8724-0
Publisher: Springer Dordrecht
eBook Packages: Mathematics and Statistics, Mathematics and Statistics (R0)
Copyright Information: Springer Science+Business Media B.V. 2008
Hardcover ISBN: 978-1-4020-8723-3Published: 25 August 2008
Softcover ISBN: 978-90-481-7969-5Published: 30 November 2010
eBook ISBN: 978-1-4020-8724-0Published: 29 June 2008
Edition Number: 1
Number of Pages: IX, 261
Number of Illustrations: 17 b/w illustrations
Topics: Topology, Analysis, Dynamical Systems and Ergodic Theory, Classical Mechanics, Vibration, Dynamical Systems, Control