Add to ORKGA probability measure is a characteristic measure of a topological dynamical system if it is invariant to the automorphism group of the system. We show that zero entropy shifts always admit characteristic measures. We use similar techniques to show that automorphism groups of minimal zero entropy shifts are sofic
In [1] the notion of topological entropy was introduced as a flow-isomorphism invariant. It was conj...
We introduce the notion of metric entropy for a nonautonomous dynamical system given by a sequence (...
We study dynamical systems given by the action T : G x X -> X of a finitely generated semigroup G wi...
A probability measure is a characteristic measure of a topological dynamical system if it is invaria...
We study an invariant of dynamical systems called naive entropy, which is defined for both measurabl...
Let G be a finitely generated amenable group. We study the space of shifts on G over a given finite ...
We study the sequence entropy for amenable group actions and investigate systematically spectrum and...
Abstract. Let G be a finitely generated amenable group. We study the space of shifts on G over a giv...
We describe an uncountable family of compact group automorphisms with entropy log2. Each member of t...
version 2: correction of typosExtending work of Hochman, we study the almost-Borel structure, i.e., ...
Given a compact group G, a standard construction of a Z2 Markov shift SG with alphabet G is describe...
We show that the measure preserving action of Z2 dual to the action defined by the commuting automor...
Includes bibliographical references (pages [379]-385) and index.xii, 391 pages ;"This comprehensive ...
In this work we study some dynamical properties of symbolic dynamical systems, with particular empha...
Entropy was introduced first in thermodynamics and statistical mechanics, as well as information the...
In [1] the notion of topological entropy was introduced as a flow-isomorphism invariant. It was conj...
We introduce the notion of metric entropy for a nonautonomous dynamical system given by a sequence (...
We study dynamical systems given by the action T : G x X -> X of a finitely generated semigroup G wi...
A probability measure is a characteristic measure of a topological dynamical system if it is invaria...
We study an invariant of dynamical systems called naive entropy, which is defined for both measurabl...
Let G be a finitely generated amenable group. We study the space of shifts on G over a given finite ...
We study the sequence entropy for amenable group actions and investigate systematically spectrum and...
Abstract. Let G be a finitely generated amenable group. We study the space of shifts on G over a giv...
We describe an uncountable family of compact group automorphisms with entropy log2. Each member of t...
version 2: correction of typosExtending work of Hochman, we study the almost-Borel structure, i.e., ...
Given a compact group G, a standard construction of a Z2 Markov shift SG with alphabet G is describe...
We show that the measure preserving action of Z2 dual to the action defined by the commuting automor...
Includes bibliographical references (pages [379]-385) and index.xii, 391 pages ;"This comprehensive ...
In this work we study some dynamical properties of symbolic dynamical systems, with particular empha...
Entropy was introduced first in thermodynamics and statistical mechanics, as well as information the...
In [1] the notion of topological entropy was introduced as a flow-isomorphism invariant. It was conj...
We introduce the notion of metric entropy for a nonautonomous dynamical system given by a sequence (...
We study dynamical systems given by the action T : G x X -> X of a finitely generated semigroup G wi...