This is the publisher’s final pdf. The published article is copyrighted by Cambridge University Press and can be found at: http://www.cambridge.org/.Abstract: We prove that for all ergodic extensions S-1 of a transformation by a locally compact second countable group G, and for all G-extensions S₂ of an aperiodic transformation, there is a relative speedup of S₁ that is relatively isomorphic to S₂. We apply this result to give necessary and sufficient conditions for two ergodic n-point or countable extensions to be related in this way
AbstractLet T be an ergodic Lebesgue space transformation of an arbitrary type, α, β the nontransien...
Abstract. We show that generic infinite group extensions of geodesic flows on square tiled translati...
The results established in this book constitute a new departure in ergodic theory and a significant ...
We define what it means to \u27speed up\u27 a-measure-preserving dynamical system, and prove that gi...
We classify n-point extensions of ergodic Zᵈ-actions up to relative orbit equivalence and establish ...
We study compactness conditions on cocycles of ergodic group actions and obtain results analogous to...
Given a compact dynamical system $(X,T,m)$ and a pair $(G,\sigma)$ consisting of a compact group $G$...
AbstractLet G be a connected amenable group (thus, an extension of a connected normal solvable subgr...
To any automorphism, α, of a totally disconnected, locally compact group, G, there is associated a c...
We establish the amenability, unique ergodicity and nonamenability of various automorphism groups fr...
For certain group extensions of uniquely ergodic transformations, we identify all locally finite, er...
Abstract. We study compact group extensions of hyperbolic dif-feomorphisms. We relate mixing propert...
We introduce the notion of E-ergodicity of a measure-preserving dynamical system (where E is a subse...
This article generalizes our previous results [Le Maître. The number of topological generators for f...
Abstract. We present a survey of ergodic theorems for actions of algebraic and arithmetic groups rec...
AbstractLet T be an ergodic Lebesgue space transformation of an arbitrary type, α, β the nontransien...
Abstract. We show that generic infinite group extensions of geodesic flows on square tiled translati...
The results established in this book constitute a new departure in ergodic theory and a significant ...
We define what it means to \u27speed up\u27 a-measure-preserving dynamical system, and prove that gi...
We classify n-point extensions of ergodic Zᵈ-actions up to relative orbit equivalence and establish ...
We study compactness conditions on cocycles of ergodic group actions and obtain results analogous to...
Given a compact dynamical system $(X,T,m)$ and a pair $(G,\sigma)$ consisting of a compact group $G$...
AbstractLet G be a connected amenable group (thus, an extension of a connected normal solvable subgr...
To any automorphism, α, of a totally disconnected, locally compact group, G, there is associated a c...
We establish the amenability, unique ergodicity and nonamenability of various automorphism groups fr...
For certain group extensions of uniquely ergodic transformations, we identify all locally finite, er...
Abstract. We study compact group extensions of hyperbolic dif-feomorphisms. We relate mixing propert...
We introduce the notion of E-ergodicity of a measure-preserving dynamical system (where E is a subse...
This article generalizes our previous results [Le Maître. The number of topological generators for f...
Abstract. We present a survey of ergodic theorems for actions of algebraic and arithmetic groups rec...
AbstractLet T be an ergodic Lebesgue space transformation of an arbitrary type, α, β the nontransien...
Abstract. We show that generic infinite group extensions of geodesic flows on square tiled translati...
The results established in this book constitute a new departure in ergodic theory and a significant ...