Description

Book Synopsis
Students learning the subject from scratch will value this comprehensive text, which presents three major types of dynamics, from the basics to some of the latest results: measure preserving transformations; continuous maps on compact spaces; and operators on function spaces. It will also be a valuable reference for experienced researchers.

Trade Review
"Overall the writing is clear and the author has included motivational and expository material, as well as some examples and exercises. The presentation is nicely unified, and the different parts of the book interact well." Michael Hochman, Mathematical Reviews

Table of Contents
Introduction; Part I. Entropy in Ergodic Theory: 1. Shannon information and entropy; 2. Dynamical entropy of a process; 3. Entropy theorems in processes; 4. Kolmogorov–Sinai entropy; 5. The ergodic law of series; Part II. Entropy in Topological Dynamics: 6. Topological entropy; 7. Dynamics in dimension zero; 8. The entropy structure; 9. Symbolic extensions; 10. A touch of smooth dynamics; Part III. Entropy Theory for Operators: 11. Measure theoretic entropy of stochastic operators; 12. Topological entropy of a Markov operator; 13. Open problems in operator entropy; Appendix A. Toolbox; Appendix B. Conditional S-M-B; List of symbols; References; Index.

ENTROPY IN DYNAMICAL SYSTEMS ENTROPY IN DYNAMICAL SYSTEMS BY DOWNAROWICZ TOMASZ AUTHOR MAY312011 BY DOWNAROWICZ TOMASZ AUTHOR MAY 31 2011 HARDCOVER

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    A Hardback by Tomasz Downarowicz

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      View other formats and editions of ENTROPY IN DYNAMICAL SYSTEMS ENTROPY IN DYNAMICAL SYSTEMS BY DOWNAROWICZ TOMASZ AUTHOR MAY312011 BY DOWNAROWICZ TOMASZ AUTHOR MAY 31 2011 HARDCOVER by Tomasz Downarowicz

      Publisher: Cambridge University Press
      Publication Date: 5/12/2011 12:00:00 AM
      ISBN13: 9780521888851, 978-0521888851
      ISBN10: 0521888859

      Description

      Book Synopsis
      Students learning the subject from scratch will value this comprehensive text, which presents three major types of dynamics, from the basics to some of the latest results: measure preserving transformations; continuous maps on compact spaces; and operators on function spaces. It will also be a valuable reference for experienced researchers.

      Trade Review
      "Overall the writing is clear and the author has included motivational and expository material, as well as some examples and exercises. The presentation is nicely unified, and the different parts of the book interact well." Michael Hochman, Mathematical Reviews

      Table of Contents
      Introduction; Part I. Entropy in Ergodic Theory: 1. Shannon information and entropy; 2. Dynamical entropy of a process; 3. Entropy theorems in processes; 4. Kolmogorov–Sinai entropy; 5. The ergodic law of series; Part II. Entropy in Topological Dynamics: 6. Topological entropy; 7. Dynamics in dimension zero; 8. The entropy structure; 9. Symbolic extensions; 10. A touch of smooth dynamics; Part III. Entropy Theory for Operators: 11. Measure theoretic entropy of stochastic operators; 12. Topological entropy of a Markov operator; 13. Open problems in operator entropy; Appendix A. Toolbox; Appendix B. Conditional S-M-B; List of symbols; References; Index.

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