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Henon . DEUTER, CD

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Almanak voor de bordeaux wynen

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Chaotic Modelling and Simulation

deterministic, stochastic, logistic, Gaussian, delay, Henon, Holmes, Lorenz, Roessler, and rotation models. They also look at chaotic analysis as a tool;

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Chaotic Modelling and Simulation

deterministic, stochastic, logistic, Gaussian, delay, Henon, Holmes, Lorenz, Roessler, and rotation models. They also look at chaotic analysis as a tool;

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Chaos In Nature

most popular systems from chaos theory (Lorenz, Roessler, van der Pol, Duffing, logistic map, Lozi map, Henon map etc.) and introduces many;

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2-d Quadratic Maps And 3-d Ode Systems

as the Henon map, and in 3-D ODE's, especially piecewise linear systems such as the Chua's circuit. In addition, the book covers some recent;

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Attractor Dimension Estimates for Dynamical Systems: Theory and Computation

, global and uniform Lyapunov exponents, and derives analytical formulas for the Lyapunov dimension of the attractors of the Henon and Lorenz;

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Complex Potential Theory

in one variable, Julia sets, Fatou sets, background in several variables, Henon maps, ergodicity use of potential theory and multifunctions. 3;

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Attractor Dimension Estimates for Dynamical Systems: Theory and Computation

, global and uniform Lyapunov exponents, and derives analytical formulas for the Lyapunov dimension of the attractors of the Henon and Lorenz;

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Cambridge Studies in Advanced Mathematics

entire functions, Kleinian groups and polynomial automorphisms of several complex variables such as complex Henon maps, as well as the case;

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The Painleve Handbook

differential equations. It is illustrated with integrable equations such as the nonlinear Schroedinger equation, the Korteweg-de Vries equation, Henon;

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The Painleve Handbook

differential equations. It is illustrated with integrable equations such as the nonlinear Schroedinger equation, the Korteweg-de Vries equation, Henon;

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Continuum Theory & Dynamical Systems

from both areas, this volume: examines prime end (accessible) rotation numbers for chaotic sets and Henon maps; discussed the connection;

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Continuum Theory & Dynamical Systems

from both areas, this volume: examines prime end (accessible) rotation numbers for chaotic sets and Henon maps; discussed the connection;

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Equations Of Phase-locked Loops

considered, such as those discovered by Roessler, Henon, Lorenz, May, Chua and others.;

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Hyperbolicity And Sensitive Chaotic Dynamics At Homoclinic B

homoclinic orbits and a discussion of the subordinate bifurcations that accompany homoclinic bifurcations, including Henon-like families. The core;

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Predictability of Chaotic Dynamics

dynamical systems, such as the Contopoulos, Henon-Heiles and Roessler systems. This second edition revises and significantly enlarges the material;

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Differential Galois Theory and Non-Integrability of Hamiltonian Systems

cosmological model, three-body problem, Henon-Heiles system, etc. The book is based on the original joint research of the author with J.M. Peris;

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Chaos and Order in the Capital Markets

paradigm - why it has failed Nonlinear dynamic systems - phase space, the Henon Map, Lyapunov exponents Applying chaos and nonlinear methods;

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