## Nonlinear Dynamics, Chaotic and Complex Systems: Proceedings of an International Conference Held in Zakopane, Poland, November 7-12 1995, Plenary Invited LecturesE. Infeld, R. Zelazny, Roman Żelazny, A. Galkowski The physics and mathematics of nonlinear dynamics, chaotic and complex systems constitute some of the most fascinating developments of late-twentieth-century science. Universal constants in chaotic behavior have been discovered, changing our understanding of important phenomena in such fields as physics, biology, chemistry, economics, and medicine. In this book, two dozen scientists and mathematicians who were deeply involved in the "nonlinear revolution" cover most of the basic aspects of the field. The book is divided into five parts: dynamical systems, bifurcation theory and chaos; spatially extended systems; dynamical chaos, quantum physics and the foundations of statistical mechanics; evolutionary and cognitive systems; and complex systems as an interface between the sciences. |

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En fait, c'est un ensemble d'articles puisque c'est les proceedings d'une conf.

Ne pas acheter.

### Contents

Evolutionary and Cognitive Systems | 224 |

Spatiotemporal Chaos Information Processing in Neural Networks | 237 |

Phase Transitions and Learning in Neural Networks | 258 |

Synthesis of Chaos | 271 |

Stochastic Differential Geometry in Finance Studies | 296 |

Conference Banquet Speech | 321 |

### Other editions - View all

Nonlinear Dynamics, Chaotic and Complex Systems: Proceedings of an ... E. Infeld,R. Zelazny,A. Galkowski No preview available - 2011 |

### Common terms and phrases

algorithm attractor average behaviour Bernoulli Bernoulli map bifurcation Ca2+ calcium Casati chaotic attractor Chirikov 1995b classical coefficient complexity configurations consider correlations corresponding defined denote density diffusion dimension dimensional discrete distribution dynamical chaos Ebeling eigenvalues electric field energy entropy equations equilibrium ergodic ergodic theory evolution example exponential finite Fioure fluctuations fluid fractal function Hilbert space homoclinic homoclinic orbit hydrodynamic hyperbolic input integration invariant Lett linear Lvov Lyapunov exponents macroscopic magnetic Marek Math mathematical matrix measure motion N-shaped neural networks neuron nonlinear obtained operator oscillations parameter particles periodic orbits perturbation phase space Phys physics Poland predictability problem Procaccia propagation properties pseudochaos quantum chaos quantum mechanics random dynamical systems region root locus scale shown in figure simulations spatially spectrum Srilnikov stable manifold statistical mechanics stochastic structure term theoretical theory tracer trajectories turbulence University unstable unstable manifold variables vector velocity wave Wozniakowski