000			a
999			_c31776 _d31776
008			230416b xxu||||| |||| 00| 0 eng d
020			_a9780367226206
082			_a515.48 _bDAJ
100			_aDajani, Karma
245			_aFirst course in ergodic theory
260			_bCRC Press, _c2021 _aBoca Raton :
300			_axiii, 253 p.; _bill., _c24 cm
365			_b68.99 _cGBP _d104.20
504			_aIncludes bibliographical references and index.
520			_aA 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.
650			_aErgodic theory
650			_aFunctional Analysis
650			_aAeronson's Theorem
650			_a Baire category Theorem
650			_aBernoulli shift
650			_aChoquet's Theorem
650			_aDynamical system
650			_aEntropy
650			_aFubini's theorem
650			_aGolden mean
650			_aHalmos Recurrence theorem
650			_aIsomorphism
650			_aKolmogorov-Sinai theorem
650			_aLoch's theorem
650			_aMomotone convergence theorem
650			_a Poincare recurrence theorem
650			_aRandom Nikodym theorem
650			_aRiesz representation theorem
650			_aTopological conjugacy
650			_aVariational principle
700			_aKalle, Charlene
942			_2ddc _cBK