Chaos and Nonlinear Dynamics (häftad)
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Format
Häftad (Paperback)
Språk
Engelska
Antal sidor
672
Utgivningsdatum
2000-09-01
Upplaga
2
Förlag
OUP Oxford
Illustratör/Fotograf
Numerous Figures and Diagrams
Illustrationer
figs.d.
Dimensioner
237 x 157 x 37 mm
Vikt
920 g
Antal komponenter
1
ISBN
9780198507239

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Chaos and Nonlinear Dynamics (häftad)

Chaos and Nonlinear Dynamics

An Introduction for Scientists and Engineers

av Robert C Hilborn
Häftad Engelska, 2000-09-01
933
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Chaos and Nonlinear Dynamics is a comprehensive introduction to the exciting scientific field of nonlinear dynamics for students, scientists, and engineers, and requires only minimal prerequisites in physics and mathematics. The book treats all the important areas in the field and provides an extensive and up-to-date bibliography of applications in all fields of science, social science, economics, and even the arts.
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"It was a pleasure to read and I am enthusiastically looking forward to seeing its third edition."--Nonlinear Dynamics<br>

Övrig information

Robert C. Hilborn, Department of Physics and Astronomy, University of Nebraska-Lincoln

Innehållsförteckning

First Edition Preface; First Edition Acknowledgments; Second Edition Preface; Second Edition Acknowledgments; I. THE PHENOMENOLOGY OF CHAOS; 1. Three Chaotic Systems; 2. The Universality of Chaos; II. TOWARDS A THEORY OF NONLINEAR DYNAMICS AND 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; III.MEASURES OF CHAOS; 9. Quantifying Chaos; 10. Many Dimensions and Multifractals; IV.SPECIAL TOPICS; 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 Feature for One-Dimensional Iterated Maps; Appendix I: The van der Pol Oscillator; Appendix J: Simple Laser Dynamics Models; References; Bibliography; Index