In this note we show that the entropy of a skew product action of a countable amenable group satisfies the classical formula of Abramov and Rokhlin
Abstract. We prove an entropy formula for certain expansive actions of a countable discrete residual...
We introduce the algebraic entropy for endomorphisms of arbitrary abelian groups, appropriately modi...
AbstractThe local properties of entropy for a countable discrete amenable group action are studied. ...
In this note we show that the entropy of a skew product action of a countable amenable group satisfi...
For an ergodic probability-measure-preserving action of a countable group G, we define the Rokhlin e...
Using the orbital approach to the entropy theory we extend from Z-actions to general countable amena...
Abstract. Bowen introduced a definition of topological entropy of subset inspired by Hausdorff dimen...
AbstractWe introduce the algebraic entropy for endomorphisms of arbitrary abelian groups, appropriat...
The theory of endomorphism rings of algebraic structures allows, in a natural way, a systematic appr...
In his paper, Thurston shows that a positive real number $h$ is the topological entropy for an ergod...
For actions of m commuting endomorphisms of a torsion abelian group we compute the algebraic entropy...
We consider a definition of entropy for discrete amenable action groups and extend the equality betw...
We introduce asymptotic R\'enyi entropies as a parameterized family of invariants for random walks o...
We describe an uncountable family of compact group automorphisms with entropy log2. Each member of t...
Let $G$ be a countable infinite discrete amenable group.It should be noted that a $G$-system $(X,G)$...
Abstract. We prove an entropy formula for certain expansive actions of a countable discrete residual...
We introduce the algebraic entropy for endomorphisms of arbitrary abelian groups, appropriately modi...
AbstractThe local properties of entropy for a countable discrete amenable group action are studied. ...
In this note we show that the entropy of a skew product action of a countable amenable group satisfi...
For an ergodic probability-measure-preserving action of a countable group G, we define the Rokhlin e...
Using the orbital approach to the entropy theory we extend from Z-actions to general countable amena...
Abstract. Bowen introduced a definition of topological entropy of subset inspired by Hausdorff dimen...
AbstractWe introduce the algebraic entropy for endomorphisms of arbitrary abelian groups, appropriat...
The theory of endomorphism rings of algebraic structures allows, in a natural way, a systematic appr...
In his paper, Thurston shows that a positive real number $h$ is the topological entropy for an ergod...
For actions of m commuting endomorphisms of a torsion abelian group we compute the algebraic entropy...
We consider a definition of entropy for discrete amenable action groups and extend the equality betw...
We introduce asymptotic R\'enyi entropies as a parameterized family of invariants for random walks o...
We describe an uncountable family of compact group automorphisms with entropy log2. Each member of t...
Let $G$ be a countable infinite discrete amenable group.It should be noted that a $G$-system $(X,G)$...
Abstract. We prove an entropy formula for certain expansive actions of a countable discrete residual...
We introduce the algebraic entropy for endomorphisms of arbitrary abelian groups, appropriately modi...
AbstractThe local properties of entropy for a countable discrete amenable group action are studied. ...
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