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Equivalence of measure preserving transformations / [electronic resource] Donald S. Ornstein, Daniel J. Rudolph, and Benjamin Weiss.

By: Contributor(s): Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 262Publication details: Providence, R.I. : American Mathematical Society, 1982.Description: 1 online resource (xii, 120 p.)ISBN:
  • 9781470406691 (online)
Subject(s): Additional physical formats: Equivalence of measure preserving transformations /DDC classification:
  • 510 s 515.4/2 19
LOC classification:
  • QA3 .A57 no. 262 QA313
Online resources:
Contents:
Equivalence 1. Equivalence 2. The $f$-metric 3. Finitely fixed processes 4. The equivalence theorem-I 5. The equivalence theorem-II 6. Loosely Bernoulli transformations 7. Back to flows and skew products 8. Transformations with finite rank Non-equivalence 9. Infinite entropy and various complements 10. Feldman's example 11. $J^f$ is not isomorphic to $J$ 12. $J$ and $J^{-1}$ are not equivalent and uncountably many nonequivalent $0$-entropy transformations 13. Uncountably many pairwise nonequivalent transformations of finite and infinite entropy 14. A loosely Bernoulli $T$ for which $T\times T$ is not loosely Bernoulli
Item type: E-BOOKS
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IMSc Library Link to resource Available EBK12715

"Volume 37, number 262 (end of volume)."

Bibliography: p. 115-116.

Equivalence 1. Equivalence 2. The $f$-metric 3. Finitely fixed processes 4. The equivalence theorem-I 5. The equivalence theorem-II 6. Loosely Bernoulli transformations 7. Back to flows and skew products 8. Transformations with finite rank Non-equivalence 9. Infinite entropy and various complements 10. Feldman's example 11. $J^f$ is not isomorphic to $J$ 12. $J$ and $J^{-1}$ are not equivalent and uncountably many nonequivalent $0$-entropy transformations 13. Uncountably many pairwise nonequivalent transformations of finite and infinite entropy 14. A loosely Bernoulli $T$ for which $T\times T$ is not loosely Bernoulli

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

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