lear concepts with minimal mathematics, over 250 figures. Summary of about 50 common chaotic systems. Many new examples of simple chaotic systems and applications. Practical methods for finding chaos in experimental data. Linked to web page with additional information and much more.
lear concepts with minimal mathematics, over 250 figures. Summary of about 50 common chaotic systems. Many new examples of simple chaotic systems and applications. Practical methods for finding chaos in experimental data. Linked to web page with additional information and much more.
Professor Julien Clinton Sprott Department of Physics University of Wisconsin-Madison 1150 University Avenue Madison Wisconsin 53706 USA Tel: 001-608-263-4449 Email: sprott@physics.wisc.edu http://sprott.physics.wisc.edu
Inhaltsangabe
Preface 1: Introduction 2: One-dimensional maps 3: Nonchaotic multidimensional flows 4: Dynamical systems theory 5: Lyapunov exponents 6: Strange attractors 7: Bifurcations 8: Hamiltonian chaos 9: Time-series properties 10: Nonlinear prediction and noise reduction 11: Fractals 12: Calculation of fractal dimension 13: Fractal measure and multifractals 14: Nonchaotic fractal sets 15: Spatiotemporal chaos and complexity A: Common chaotic systems B: Useful mathematical formulas C: Journals with chaos and related papers Bibliography Index