Add to ORKGAbstract: The key idea here is borrowed from dimension theory. The starting point is a new concept which behaves like a dimension and is devoted to distinguish zero topological entropy systems. It is a dynamical invariant but also re°ects geometrical features.
Entropy is a quantity which is of great importance in physics and chemistry. The concept comes out o...
For subshifts of finite type, conformal repellers, and conformal horseshoes, we prove that the set o...
We focus on the relations between entropies, exponents and dimensions for differentiable dynamics. W...
Abstract. The notion of metric entropy dimension is introduced to measure the complexity of entropy ...
Abstract. Recently the notions of entropy dimension for topological dynam-ical system and measure th...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
Includes bibliographical references (pages [379]-385) and index.xii, 391 pages ;"This comprehensive ...
Suppose that (X,T) is a compact positive entropy dynamical system which we mean that X is a compact ...
We start with the definition of Kolmogorov ε-entropy, via which we define fractal dimension ...
We introduce the notion of metric entropy for a nonautonomous dynamical system given by a sequence o...
Metric entropy is a good invariant for a useful class of measure preserving dynamical systems. This ...
Discrete dynamical systems are given by the pair (X, f ) where X is a compact metric space and f : X...
A comprehensive course on entropy in dynamical systems ideal for graduate students learning the subj...
The concept of dynamic entropy (D-entropy), proposed in the mechanics of structured particles is dis...
Abstract. In discrete dynamical systems topological entropy is a topological invariant and a measure...
Entropy is a quantity which is of great importance in physics and chemistry. The concept comes out o...
For subshifts of finite type, conformal repellers, and conformal horseshoes, we prove that the set o...
We focus on the relations between entropies, exponents and dimensions for differentiable dynamics. W...
Abstract. The notion of metric entropy dimension is introduced to measure the complexity of entropy ...
Abstract. Recently the notions of entropy dimension for topological dynam-ical system and measure th...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
Includes bibliographical references (pages [379]-385) and index.xii, 391 pages ;"This comprehensive ...
Suppose that (X,T) is a compact positive entropy dynamical system which we mean that X is a compact ...
We start with the definition of Kolmogorov ε-entropy, via which we define fractal dimension ...
We introduce the notion of metric entropy for a nonautonomous dynamical system given by a sequence o...
Metric entropy is a good invariant for a useful class of measure preserving dynamical systems. This ...
Discrete dynamical systems are given by the pair (X, f ) where X is a compact metric space and f : X...
A comprehensive course on entropy in dynamical systems ideal for graduate students learning the subj...
The concept of dynamic entropy (D-entropy), proposed in the mechanics of structured particles is dis...
Abstract. In discrete dynamical systems topological entropy is a topological invariant and a measure...
Entropy is a quantity which is of great importance in physics and chemistry. The concept comes out o...
For subshifts of finite type, conformal repellers, and conformal horseshoes, we prove that the set o...
We focus on the relations between entropies, exponents and dimensions for differentiable dynamics. W...