First course in ergodic theory
Publication details: CRC Press, 2021 Boca Raton :Description: xiii, 253 p.; ill., 24 cmISBN:- 9780367226206
- Ergodic theory
- Functional Analysis
- Aeronson's Theorem
- Baire category Theorem
- Bernoulli shift
- Choquet's Theorem
- Dynamical system
- Entropy
- Fubini's theorem
- Golden mean
- Halmos Recurrence theorem
- Isomorphism
- Kolmogorov-Sinai theorem
- Loch's theorem
- Momotone convergence theorem
- Poincare recurrence theorem
- Random Nikodym theorem
- Riesz representation theorem
- Topological conjugacy
- Variational principle
- 515.48 DAJ
| Cover image | Item type | Current library | Home library | Collection | Shelving location | Call number | Materials specified | Vol info | URL | Copy number | Status | Notes | Date due | Barcode | Item holds | Item hold queue priority | Course reserves | |
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| Books | DAU | 515.48 DAJ | Available | 033704 |
Includes bibliographical references and index.
A First Course in Ergodic Theory provides readers with an introductory course in Ergodic Theory. This textbook has been developed from the authors' own notes on the subject, which they have been teaching since the 1990s. Over the years they have added topics, theorems, examples and explanations from various sources. The result is a book that is easy to teach from and easy to learn from - designed to require only minimal prerequisites. Features Suitable for readers with only a basic knowledge of measure theory, some topology and a very basic knowledge of functional analysis Perfect as the primary textbook for a course in Ergodic Theory Examples are described and are studied in detail when new properties are presented.
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