The topological entropy of an expansive map is equal to that of the corresponding symbolic system. The topological entropy and ergodic period are a complete invariant index (h, b) for an equivalence relation, almost topological conjugacy, in the setting of ergodically supported expansive maps with shadowing properly, including Anosov maps.Mathematics, AppliedPhysics, MathematicalSCI(E)3ARTICLE3663-6731
There are many tools todeal with the idea of "complex dynamical behaviour" for the family C(I) of co...
We study invariant measures of families of monotone twist maps S fl (q; p) = (2q \Gamma p + fl \Del...
We prove that every C-1 diffeomorphism away from homoclinic tangencies is entropy expansive, with lo...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
In [1] the notion of topological entropy was introduced as a flow-isomorphism invariant. It was conj...
Includes bibliographical references (pages [379]-385) and index.xii, 391 pages ;"This comprehensive ...
Abstract. Let (X, d, T) be a dynamical system, where (X, d) is a compact metric space and T: X → X a...
We introduce a concept of measure-theoretic entropy for flows and study its invariance under measure...
Abstract. In discrete dynamical systems topological entropy is a topological invariant and a measure...
Here the concept of ergodicity is studied, starting from a propaedeutic introduction (Maxwell and Bo...
summary:A continuous map $f$ of the interval is chaotic iff there is an increasing sequence of nonne...
In this paper, we consider positively weak measure expansive homeomorphisms and flows with the shado...
Properties of measurable and topological dynamics often have been studied together[11, 12, 18]. It i...
Thurston maps are topological generalizations of postcritically-finite rational maps. This book prov...
Summary. The aim of this paper is to give an axiomatic definition of the topological entropy for con...
There are many tools todeal with the idea of "complex dynamical behaviour" for the family C(I) of co...
We study invariant measures of families of monotone twist maps S fl (q; p) = (2q \Gamma p + fl \Del...
We prove that every C-1 diffeomorphism away from homoclinic tangencies is entropy expansive, with lo...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
In [1] the notion of topological entropy was introduced as a flow-isomorphism invariant. It was conj...
Includes bibliographical references (pages [379]-385) and index.xii, 391 pages ;"This comprehensive ...
Abstract. Let (X, d, T) be a dynamical system, where (X, d) is a compact metric space and T: X → X a...
We introduce a concept of measure-theoretic entropy for flows and study its invariance under measure...
Abstract. In discrete dynamical systems topological entropy is a topological invariant and a measure...
Here the concept of ergodicity is studied, starting from a propaedeutic introduction (Maxwell and Bo...
summary:A continuous map $f$ of the interval is chaotic iff there is an increasing sequence of nonne...
In this paper, we consider positively weak measure expansive homeomorphisms and flows with the shado...
Properties of measurable and topological dynamics often have been studied together[11, 12, 18]. It i...
Thurston maps are topological generalizations of postcritically-finite rational maps. This book prov...
Summary. The aim of this paper is to give an axiomatic definition of the topological entropy for con...
There are many tools todeal with the idea of "complex dynamical behaviour" for the family C(I) of co...
We study invariant measures of families of monotone twist maps S fl (q; p) = (2q \Gamma p + fl \Del...
We prove that every C-1 diffeomorphism away from homoclinic tangencies is entropy expansive, with lo...