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- Title Pages
- First Edition Preface
- First Edition Acknowledgments
- Second Edition Preface
- Second Edition Acknowledgments
- 1 Three Chaotic Systems
- 2 The Universality of Chaos
- 3 Dynamics in State Space: One and Two Dimensions
- 4 Three-Dimensional State Space and Chaos
- 5 Iterated Maps
- 6 Quasi-Periodicity and Chaos
- 7 Intermittency and Crises
- 8 Hamiltonian Systems
- 9 Quantifying Chaos
- 10 Many Dimensions and Multifractals
- 11 Pattern Formation and Spatiotemporal Chaos
- 12 Quantum Chaos, The Theory of Complexity, and Other Topics
- Appendix A Fourier Power Spectra
- Appendix B Bifurcation Theory
- Appendix C The Lorenz Model
- Appendix D The Research Literature on Chaos
- Appendix E Computer Programs
- Appendix F Theory of the Universal Feigenbaum Numbers
- Appendix G The Duffing Double-Well Oscillator
- Appendix H Other Universal Features for One-Dimensional Iterated Maps
- Appendix I The van der Pol Oscillator
- Appendix J Simple Laser Dynamics Models
- References
- Index
- [UNTITLED]
(p.533) Appendix A Fourier Power Spectra
(p.533) Appendix A Fourier Power Spectra
- Source:
- Chaos and Nonlinear Dynamics
- Publisher:
- Oxford University Press
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- Title Pages
- First Edition Preface
- First Edition Acknowledgments
- Second Edition Preface
- Second Edition Acknowledgments
- 1 Three Chaotic Systems
- 2 The Universality of Chaos
- 3 Dynamics in State Space: One and Two Dimensions
- 4 Three-Dimensional State Space and Chaos
- 5 Iterated Maps
- 6 Quasi-Periodicity and Chaos
- 7 Intermittency and Crises
- 8 Hamiltonian Systems
- 9 Quantifying Chaos
- 10 Many Dimensions and Multifractals
- 11 Pattern Formation and Spatiotemporal Chaos
- 12 Quantum Chaos, The Theory of Complexity, and Other Topics
- Appendix A Fourier Power Spectra
- Appendix B Bifurcation Theory
- Appendix C The Lorenz Model
- Appendix D The Research Literature on Chaos
- Appendix E Computer Programs
- Appendix F Theory of the Universal Feigenbaum Numbers
- Appendix G The Duffing Double-Well Oscillator
- Appendix H Other Universal Features for One-Dimensional Iterated Maps
- Appendix I The van der Pol Oscillator
- Appendix J Simple Laser Dynamics Models
- References
- Index
- [UNTITLED]