Add to ORKGAbstract. We develop a systematic approach to the study of independence in topolog-ical dynamics with an emphasis on combinatorial methods. One of our principal aims is to combinatorialize the local analysis of topological entropy and related mixing proper-ties. We also reframe our theory of dynamical independence in terms of tensor products and thereby expand its scope to C∗-dynamics. 1
Discrete dynamical systems are given by the pair (X, f ) where X is a compact metric space and f : X...
The relation between the complexity of a time-switched dynamics and the complexity of its control se...
AbstractThe aim of this article is to formalize definition of chaos (in terms of topological entropy...
Abstract. We develop a fine-scale local analysis of measure entropy and measure se-quence entropy ba...
This book provides an introduction to the ergodic theory and topological dynamics of actions of coun...
Properties of measurable and topological dynamics often have been studied together[11, 12, 18]. It i...
In this paper we construct an example to show usually positive topological entropy does not imply mi...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
There are many tools todeal with the idea of "complex dynamical behaviour" for the family C(I) of co...
Dynamical systems are mathematical objects meant to formally capture the evolution of deterministic ...
In this discussion paper we argue that category theory may play a useful role in formulating, and pe...
Abstract. Let (X, d, T) be a dynamical system, where (X, d) is a compact metric space and T: X → X a...
We combine the trellis method and the braid method, and by estimating the lower bounds of the topolo...
The aim of this paper is to analyze a classical duopoly model introduced by Tönu Puu in 1991. For th...
2. Weak mixing vs. compactness for unitary operators 3 3. Basic properties and examples of topologic...
Discrete dynamical systems are given by the pair (X, f ) where X is a compact metric space and f : X...
The relation between the complexity of a time-switched dynamics and the complexity of its control se...
AbstractThe aim of this article is to formalize definition of chaos (in terms of topological entropy...
Abstract. We develop a fine-scale local analysis of measure entropy and measure se-quence entropy ba...
This book provides an introduction to the ergodic theory and topological dynamics of actions of coun...
Properties of measurable and topological dynamics often have been studied together[11, 12, 18]. It i...
In this paper we construct an example to show usually positive topological entropy does not imply mi...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
There are many tools todeal with the idea of "complex dynamical behaviour" for the family C(I) of co...
Dynamical systems are mathematical objects meant to formally capture the evolution of deterministic ...
In this discussion paper we argue that category theory may play a useful role in formulating, and pe...
Abstract. Let (X, d, T) be a dynamical system, where (X, d) is a compact metric space and T: X → X a...
We combine the trellis method and the braid method, and by estimating the lower bounds of the topolo...
The aim of this paper is to analyze a classical duopoly model introduced by Tönu Puu in 1991. For th...
2. Weak mixing vs. compactness for unitary operators 3 3. Basic properties and examples of topologic...
Discrete dynamical systems are given by the pair (X, f ) where X is a compact metric space and f : X...
The relation between the complexity of a time-switched dynamics and the complexity of its control se...
AbstractThe aim of this article is to formalize definition of chaos (in terms of topological entropy...