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- Lectures on Lyapunov Exponents and Smooth Ergodic Theory
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- Lyapunov Exponents and Smooth Ergodic Theory
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Journal of Statistical Physics 86 1 , , Ergodic theory and dynamical systems 12 1 , , Chaos: an Interdisciplinary Journal of Nonlinear Science 7 1 , , Communications in mathematical physics 1 , , Communications in mathematical physics 3 , ,
Lectures on Lyapunov Exponents and Smooth Ergodic Theory
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This book is a systematic introduction to smooth ergodic theory. The topics discussed include the general abstract theory of Lyapunov exponents and its applications to the stability theory of differential equations, stable manifold theory, absolute continuity, and the ergodic theory of dynamical systems with nonzero Lyapunov exponents including geodesic flows. The authors consider several nontrivial examples of dynamical systems with nonzero Lyapunov exponents to illustrate some basic methods and ideas of the theory. This book is self-contained. The reader needs a basic knowledge of real analysis, measure theory, differential equations, and topology. The authors present basic concepts of smooth ergodic theory and provide complete proofs of the main results. They also state some more advanced results to give readers a broader view of smooth ergodic theory.
Il metodo numerico e alcune applicazioni saranno date in un sucessivo articolo. Since several years Lyapunov Characteristic Exponents are of interest in the study of dynamical systems in order to characterize quantitatively their stochasticity properties, related essentially to the exponential divergence of nearby orbits. One has thus the problem of the explicit computation of such exponents, which has been solved only for the maximal of them. Here we give a method for computing all of them, based on the computation of the exponents of order greater than one, which are related to the increase of volumes. To this end a theorem is given relating the exponents of order one to those of greater order. The numerical method and some applications will be given in a forthcoming paper. This is a preview of subscription content, access via your institution.
Abstract. This book provides a systematic introduction to smooth ergodic theory, including the general theory of Lyapunov exponents, nonuniform hyperbolic.
Lyapunov Exponents and Smooth Ergodic Theory
This book is a systematic introduction to smooth ergodic theory. This book is self-contained. The reader needs a basic knowledge of real analysis, measure theory, differential equations, and topology. In dynamical systems theory, the Bogdanov map is a chaotic 2D map related to the The Lyapunov characteristic exponent [LCE] gives the rate of exponential better ergodicity and hyperchaotic properties than existing chaotic maps.
Download free PDF, EPUB, Kindle Lyapunov Exponents and Smooth Ergodic Theory
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