説明
<p>We introduce notions of suspension and flow equivalence on one-sided topological Markov shifts, which we call one-sided suspension and one-sided flow equivalence, respectively. We prove that one-sided flow equivalence is equivalent to continuous orbit equivalence on one-sided topological Markov shifts. We also show that the zeta function of the flow on a one-sided suspension is a dynamical zeta function with some potential function and that the set of certain dynamical zeta functions is invariant under one-sided flow equivalence of topological Markov shifts.</p>
収録刊行物
-
- Proceedings of the American Mathematical Society
-
Proceedings of the American Mathematical Society 144 (7), 2923-2937, 2016-03-17
American Mathematical Society (AMS)
- Tweet
詳細情報 詳細情報について
-
- CRID
- 1360285709465069184
-
- ISSN
- 10886826
- 00029939
-
- データソース種別
-
- Crossref
- KAKEN
