Conjugacy classes are dense in the space of mixing ℤ d -actions
Author:
Publisher
Pleiades Publishing Ltd
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1134/S0001434616010028.pdf
Reference21 articles.
1. P.R. Halmos, “In General a Measure PreservingTransformation isMixing,” Ann.Math. 45, 786–792 (1944).
2. M. Foreman and B. Weiss, “An anti-classification theorem for ergodic measure preserving transformations,” J. Eur.Math. Soc. 6, 277–292 (2004).
3. St. Alpern, “Conjecture: In general a mixing transformation is not two-fold mixing,” Ann. of Prob. 13, (1), 310–313 (1985).
4. S.V. Tikhonov, “Completemetric on the set ofmixing transformations,” UspekhiMat. Nauk 62 (1), 209–210 (2007) [Russ.Math. Surv. 62 (1), 193–195 (2007)].
5. S. V. Tikhonov, “A complete metric in the set of mixing transformations,” Matem. Sb. 198 (4), 135–158 (2007) [Sb.Math. 198 (4), 575–596 (2007)].
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