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by Dmitry Dolgopyat,and Yakov Pesin,Yakov Pesin,Keith Burns

Free eBook Geometric and Probabilistic Structures in Dynamics (Contemporary Mathematics) download ISBN: 0821842862
Author: Dmitry Dolgopyat,and Yakov Pesin,Yakov Pesin,Keith Burns
Publisher: American Mathematical Society (October 2, 2008)
Language: English
Pages: 340
Category: Math Science
Subcategory: Mathematics
Size MP3: 1363 mb
Size FLAC: 1738 mb
Rating: 4.4
Format: lit mbr lrf mbr


Geometric and Probabilistic Structures in Dynamics.

This book presents a collection of articles that cover areas of mathematics related to dynamical systems. The authors are well-known experts who use geometric and probabilistic methods to study interesting problems in the theory of dynamical systems and its applications. Some of the articles are surveys while others are original contributions. Geometric and Probabilistic Structures in Dynamics. Base Product Code Keyword List: conm; CONM; conm/469; CONM/469; conm-469; CONM-469. Print Product Code: CONM/469. Online Product Code: CONM/469.

Vol. 469. Contemporary Mathematics, American Mathematical Society, 2008. 6. ---. Structures, Learning, and Ergosystems. Last modified December 30, 2011. Last modified June 25, 2013.

Yakov Borisovich Pesin (Russian: Яков Борисович Песин) was born in Moscow, Russia (former USSR) on December 12, 1946. Pesin is currently a Distinguished Professor in the Department of Mathematics and the Director of the Anatole Katok Center for Dynamical Systems and Geometry at the Pennsylvania State University (PSU)

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Series: Contemporary Mathematics 469. File: DJVU, . 3 M. Other readers will always be interested in your opinion of the books you've read. Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that are right for them.

Other readers will always be interested in your opinion of the books you've read. 1. Computational Group Theory and the Theory of Groups. Magidin . Morse .

Geometric and Probabilistic Structures in Dynamics (Contemporary Mathematics) by Keith Burns, Dmitry Dolgopyat, Yakov Pesin, Michael Brin, And Yakov Pesin, Ya. B. Pesin Paperback, 340 Pages, Published 2008 by American Mathematical Society ISBN-13. Pesin Paperback, 340 Pages, Published 2008 by American Mathematical Society ISBN-13: 978-0-8218-4286-7, ISBN: 0-8218-4286-2 "This book presents a collection of articles that cover areas of mathematics related to dynamical systems. The authors are well-known experts who use geometric and probabilistic methods to study interesting problems in the theory of dynamical systems and its applications

Burns . Dolgopyat . Pesin Y. Pollicott . Stable ergodicity for partially hyperbolic attractors with negative .

Burns . Stable ergodicity for partially hyperbolic attractors with negative central exponents, J. Mod. Dy. 2:1 (2008), 63–81. Bakhtin . Kifer Y. Nonconvergence examples in averaging, Geometric and Probabilistic Structures in Dynamics, Contemporary Mathematics Series, 469, 2008, 1–17. Fermi acceleration, Geometric and Probabilistic Structures in Dynamics, Contemporary Mathematics Series, 469, 2008, 149–166. Brännstrom . Averaging in weakly coupled discrete dynamical systems, J. Nonlinear Math. 16:4 (2009), 465–487.

Contemporary Mathematics Series Geometric and Probabilistic Structures in Dynamics.

We show that a smooth compact Riemannian manifold of dimension ≥ 2 admits a Bernoulli diffeomorphism with nonzero Lyapunov exponents. Contemporary Mathematics Series Geometric and Probabilistic Structures in Dynamics.

Contemporary Mathematics Series. K. Burns, D. Dolgopyat and Ya. Pesin. Nonconvergence examples in averaging. Dedicated to Misha Brin on occasion of his 60th birthday.

This book presents a collection of articles that cover areas of mathematics . The topics covered include: Riemannian geometry, models in mathematical physics and mathematical biology, symbolic dynamics, random and stochastic dynamics.

This book presents a collection of articles that cover areas of mathematics related to dynamical systems. The authors are well-known experts who use geometric and probabilistic methods to study interesting problems in the theory of dynamical systems and its applications. Some of the articles are surveys while others are original contributions. The topics covered include: Riemannian geometry, models in mathematical physics and mathematical biology, symbolic dynamics, random and stochastic dynamics. This book can be used by graduate students and researchers in dynamical systems and its applications.