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Introduction to smooth ergodic theory /
~
Barreira, Luis, (1968-)
Introduction to smooth ergodic theory /
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Introduction to smooth ergodic theory /Luis Barreira, Yakov Pesin.
Author:
Barreira, Luis,
other author:
Pesin, Ya. B.
Published:
Providence, Rhode Island :American Mathematical Society,c2013.
Description:
ix, 277 p. :ill. ;26 cm.
Subject:
Ergodic theory.
ISBN:
9780821898536 :
Introduction to smooth ergodic theory /
Barreira, Luis,1968-
Introduction to smooth ergodic theory /
Luis Barreira, Yakov Pesin. - Providence, Rhode Island :American Mathematical Society,c2013. - ix, 277 p. :ill. ;26 cm. - Graduate studies in mathematics ;volume 148. - Graduate studies in mathematics ;v. 102..
Includes bibliographical references (p. 267-271) and index.
1. Examples of hyperbolic dynamical systems -- 2. General theory of Lyapunov exponents -- 3. Lyapunov stability theory of nonautonomous equations -- 4. Elements of the nonuniform hyyperbolicity theory -- 5. Cocycles over dynamical systems -- 6.The multiplicative ergodic theorem -- 7. Local manifold theory -- 8. Absolute continuity of local manifolds -- 9. Ergodic properties of smooth hyperbolic measures -- 10. Geodesic flows on surfaces of nonpositive curvature -- 11. Cone technics -- 12. Partially hyperbolic diffeomorphisms with nonzero exponents -- 13. More examples of dynamical systems with nonzero Lyapunov exponents -- 14. Anosov rigidity -- 15. C p1 s pathological behavior: Pugh's example.
ISBN: 9780821898536 :NT$1787
LCCN: 2013007773Subjects--Topical Terms:
219112
Ergodic theory.
LC Class. No.: QA611.5 / .B37 2013
Dewey Class. No.: 515/.39
Introduction to smooth ergodic theory /
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Introduction to smooth ergodic theory /
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Luis Barreira, Yakov Pesin.
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Providence, Rhode Island :
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American Mathematical Society,
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c2013.
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ix, 277 p. :
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ill. ;
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26 cm.
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Graduate studies in mathematics ;
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volume 148
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Includes bibliographical references (p. 267-271) and index.
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1. Examples of hyperbolic dynamical systems -- 2. General theory of Lyapunov exponents -- 3. Lyapunov stability theory of nonautonomous equations -- 4. Elements of the nonuniform hyyperbolicity theory -- 5. Cocycles over dynamical systems -- 6.The multiplicative ergodic theorem -- 7. Local manifold theory -- 8. Absolute continuity of local manifolds -- 9. Ergodic properties of smooth hyperbolic measures -- 10. Geodesic flows on surfaces of nonpositive curvature -- 11. Cone technics -- 12. Partially hyperbolic diffeomorphisms with nonzero exponents -- 13. More examples of dynamical systems with nonzero Lyapunov exponents -- 14. Anosov rigidity -- 15. C p1 s pathological behavior: Pugh's example.
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Ergodic theory.
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219112
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Topological dynamics.
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Pesin, Ya. B.
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239946
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Graduate studies in mathematics ;
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v. 102.
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736384
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西方語文圖書區(四樓)
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