Conjugacy classes are dense in the space of mixing \(\mathbb{Z}^d\)-actions
From MaRDI portal
Publication:295953
DOI10.1134/S0001434616010028zbMath1376.37009MaRDI QIDQ295953
Publication date: 14 June 2016
Published in: Mathematical Notes (Search for Journal in Brave)
Lua error in Module:PublicationMSCList at line 37: attempt to index local 'msc_result' (a nil value).
Related Items (2)
Minimal self-joinings of infinite mixing actions of rank 1 ⋮ Simple spectrum of tensor products and typical properties of measure-preserving flows
Cites Work
- Unnamed Item
- Pairwise \(\varepsilon\)-independence of the sets \(T^iA\) for a mixing transformation \(T\)
- Property of almost independent images for ergodic transformations without partial rigidity
- Conjecture: In general a mixing transformation is not two-fold mixing
- An anti-classification theorem for ergodic measure preserving transformations
- Complete metric on mixing actions of general groups
- Generic mixing transformations are rank 1
- Approximation of mixing transformations
- On the asymmetry of multiple asymptotic properties of ergodic actions
- A note on Rochlin's property in the space of mixing transformations
- Bernoulli shifts with the same entropy are isomorphic
- Commuting measure-preserving transformations
- In general a measure preserving transformation is mixing
- Around King’s rank-one theorems: Flows and ℤⁿ-actions
- Genericity of a multiple mixing
- Mixing transformations with homogeneous spectrum
- A complete metric in the set of mixing transformations
- Complete metric on the set of mixing transformations
- Ergodic theory of amenable group actions. I: The Rohlin lemma
- DYNAMICAL SYSTEMS, FACTORS AND REPRESENTATIONS OF GROUPS
This page was built for publication: Conjugacy classes are dense in the space of mixing \(\mathbb{Z}^d\)-actions
