- 560 pages
- English
- ePUB (mobile friendly)
- Available on iOS & Android
eBook - ePub
Handbook of Dynamical Systems
About this book
In this volume, the authors present a collection of surveys on various aspects of the theory of bifurcations of differentiable dynamical systems and related topics. By selecting these subjects, they focus on those developments from which research will be active in the coming years. The surveys are intended to educate the reader on the recent literature on the following subjects: transversality and generic properties like the various forms of the so-called Kupka-Smale theorem, the Closing Lemma and generic local bifurcations of functions (so-called catastrophe theory) and generic local bifurcations in 1-parameter families of dynamical systems, and notions of structural stability and moduli.
- Covers recent literature on various topics related to the theory of bifurcations of differentiable dynamical systems
- Highlights developments that are the foundation for future research in this field
- Provides material in the form of surveys, which are important tools for introducing the bifurcations of differentiable dynamical systems
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Please note we cannot support devices running on iOS 13 and Android 7 or earlier. Learn more about using the app.
Yes, you can access Handbook of Dynamical Systems by H. Broer,F. Takens,B. Hasselblatt in PDF and/or ePUB format, as well as other popular books in Mathematics & Geometry. We have over one million books available in our catalogue for you to explore.
Information
Table of contents
- Cover image
- Title page
- Table of Contents
- Copyright page
- Preface
- List of Contributors
- Chapter 1: Preliminaries of Dynamical Systems Theory
- Chapter 2: Prevalence
- Chapter 3: Local Invariant Manifolds and Normal Forms
- Chapter 4: Complex Exponential Dynamics
- Chapter 5: Some Applications of Moser’s Twist Theorem
- Chapter 6: KAM Theory: Quasi-periodicity in Dynamical Systems
- Chapter 7: Reconstruction Theory and Nonlinear Time Series Analysis
- Chapter 8: Homoclinic and Heteroclinic Bifurcations in Vector Fields
- Author Index
- Subject Index