Multiple Rokhlin tower theorem: A simple proof

New York Journal of Mathematics

Volumn 3 A, Issue , 1997, Pages 11-14

  Eigen, S J ^a   Prasad, V S ^b  

^a NORTHEASTERN UNIVERSITY   (United States)

^b UNIVERSITY OF MASSACHUSETTS LOWELL   (United States)

Author keywords

Rokhlin Tower

Indexed keywords

EID: 0011909782     PISSN: 10769803     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Conference Paper

References (9)

1. [Alp79] S. Alpern, Generic properties of measure preserving homeomorphisms, Ergodic Theory, Springer Lecture Notes in Mathematics 729 (1979) 16-27.
2. [Alp81] S. Alpern, Return times and conjugates of an antiperiodic transformation, Ergodic Theory and Dynamical Systems 1 (1981) 135-143.
3. [AP90] S. Alpern and V.S. Prasad, Return times of nonsingular transformations, Journal of Mathematical Analysis and its Applications, 152 (1990) 470-487.
4. [GPS96] T. Giordano, I. Putnam, and C. Skau, Topological orbit equivalence and C*-crossed products, J. fur Reine. Angew. Math, 469 (1996) 51-110.
5. [Hal56] P. Halmos, Lectures on Ergodic Theory, Publications of the Mathematical Society of Japan, No. 3, Chelsea Publishing Company (1956).
6. [KS70] A. Katok and A. Stepin, Metric properties of measure preserving homeomorphisms, Uspekhi Mat. Nauk 25:2 (1970) 193-220. (Russian Math. Surveys 25 (1970) 191-220.)
7. [KS70] A. Katok and A. Stepin, Metric properties of measure preserving homeomorphisms, Uspekhi Mat. Nauk 25:2 (1970) 193-220. (Russian Math. Surveys 25 (1970) 191-220.)
8. [Orm] N. Ormes, Strong orbit realization for minimal homeomorphisms, preprint.
9. [OU40] J. C. Oxtoby and S. Ulam, Measure preserving homeomorphisms and metrical transitivity, Annals of Mathematics 2 (1940) 874-920.