Add to ORKGAbstract. Recently the notions of entropy dimension for topological dynam-ical system and measure theoretical dynamical system were introduced respec-tively. In this paper, we give a class of strictly ergodic models of which the topological entropy dimension ranges from zero to one and of which the mea-sure theoretical entropy dimension is identically zero. Hence the variational principle on entropy dimension does not hold. 1
Borrowing the method of topological pressure determining measure-theoretical entropy in topological ...
Abstract. Let (X,T) be a topological dynamical system. We define the measure-theoretical lower and u...
International audienceDownarowicz [Entropy structure. J. Anal. 96 (2005), 57-116] stated a variation...
Abstract: The key idea here is borrowed from dimension theory. The starting point is a new concept w...
Abstract. The notion of metric entropy dimension is introduced to measure the complexity of entropy ...
We introduce the notion of metric entropy for a nonautonomous dynamical system given by a sequence o...
For subshifts of finite type, conformal repellers, and conformal horseshoes, we prove that the set o...
Includes bibliographical references (pages [379]-385) and index.xii, 391 pages ;"This comprehensive ...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
The notion of topological entropy dimension for a Z -action has been introduced to measure the ...
The notion of topological entropy dimension for a Z -action has been introduced to measure the ...
AbstractLet (X,T) be a topological dynamical system. We define the measure-theoretical lower and upp...
In this paper we prove that for a nonuniformly hyperbolic system (f, (Lambda) over tilde) and for ev...
Abstract. In this paper we introduce three notions of measure theoretical entropy of a measurable co...
We consider diffeomorphisms of a compact Riemann Surface. A development of Oseledec's Multiplicative...
Borrowing the method of topological pressure determining measure-theoretical entropy in topological ...
Abstract. Let (X,T) be a topological dynamical system. We define the measure-theoretical lower and u...
International audienceDownarowicz [Entropy structure. J. Anal. 96 (2005), 57-116] stated a variation...
Abstract: The key idea here is borrowed from dimension theory. The starting point is a new concept w...
Abstract. The notion of metric entropy dimension is introduced to measure the complexity of entropy ...
We introduce the notion of metric entropy for a nonautonomous dynamical system given by a sequence o...
For subshifts of finite type, conformal repellers, and conformal horseshoes, we prove that the set o...
Includes bibliographical references (pages [379]-385) and index.xii, 391 pages ;"This comprehensive ...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
The notion of topological entropy dimension for a Z -action has been introduced to measure the ...
The notion of topological entropy dimension for a Z -action has been introduced to measure the ...
AbstractLet (X,T) be a topological dynamical system. We define the measure-theoretical lower and upp...
In this paper we prove that for a nonuniformly hyperbolic system (f, (Lambda) over tilde) and for ev...
Abstract. In this paper we introduce three notions of measure theoretical entropy of a measurable co...
We consider diffeomorphisms of a compact Riemann Surface. A development of Oseledec's Multiplicative...
Borrowing the method of topological pressure determining measure-theoretical entropy in topological ...
Abstract. Let (X,T) be a topological dynamical system. We define the measure-theoretical lower and u...
International audienceDownarowicz [Entropy structure. J. Anal. 96 (2005), 57-116] stated a variation...