Wir zeigen Basis- und Antibasisresultate für eine Vielzahl von Rekurrenzarten, die in deskriptiver, maßtheoretischer und topologischer Dynamik auftreten und zeigen, dass solche Rekurrenzbedingungen nicht die Existenz von invarianten Wahrscheinlichkeitsmaßen im deskriptiven Kontext charakterisieren können.We establish basis and anti-basis theorems for a broad collection of recurrence notions appearing in descriptive, measurable, and topological dynamics, and show that such notions cannot characterize the existence of invariant probability measures in the descriptive milieu
In this paper we introduce and discuss two proprieties related to recurrences in dynamical systems. ...
We investigate the relationship between Poincare recurrence and topological entropy of a dynamical s...
types We review the concept of topological recurrence for weak Feller Markov chains on compact state...
AbstractIn this paper, we introduce a new concept called ‘a pair of coincident invariant measures’ a...
In this paper, we introduce a new concept called 'a pair of coincident invariant measures' and estab...
By definition, fractal structures possess recurrent patterns. At different levels repeating pattern...
Dans cette thèse, nous étudions les propriétés quantitatives de récurrence de certains systèmes dyna...
Recurrence networks are a novel tool of nonlinear time series analysis allowing the characterisation...
Consider a dynamical system which is positively expansive and satisfies the condition of specificati...
Let (Xn, n ≥ 0) be a random dynamical system and its state space be endowed with a reasonable topolo...
Artículo de publicación ISIRecurrence properties of systems and associated sets of integers that suf...
International audienceFor infinite words, we study the properties of uniform recurrence, which trans...
We investigate quantitative recurrence in systems having an infinite invariant measure. We extend th...
Abstract. In his seminal paper of 1967 on disjointness in topological dynamics and ergodic theory H....
Abstract. We study recurrence, and multiple recurrence, properties along the k-th powers of a given ...
In this paper we introduce and discuss two proprieties related to recurrences in dynamical systems. ...
We investigate the relationship between Poincare recurrence and topological entropy of a dynamical s...
types We review the concept of topological recurrence for weak Feller Markov chains on compact state...
AbstractIn this paper, we introduce a new concept called ‘a pair of coincident invariant measures’ a...
In this paper, we introduce a new concept called 'a pair of coincident invariant measures' and estab...
By definition, fractal structures possess recurrent patterns. At different levels repeating pattern...
Dans cette thèse, nous étudions les propriétés quantitatives de récurrence de certains systèmes dyna...
Recurrence networks are a novel tool of nonlinear time series analysis allowing the characterisation...
Consider a dynamical system which is positively expansive and satisfies the condition of specificati...
Let (Xn, n ≥ 0) be a random dynamical system and its state space be endowed with a reasonable topolo...
Artículo de publicación ISIRecurrence properties of systems and associated sets of integers that suf...
International audienceFor infinite words, we study the properties of uniform recurrence, which trans...
We investigate quantitative recurrence in systems having an infinite invariant measure. We extend th...
Abstract. In his seminal paper of 1967 on disjointness in topological dynamics and ergodic theory H....
Abstract. We study recurrence, and multiple recurrence, properties along the k-th powers of a given ...
In this paper we introduce and discuss two proprieties related to recurrences in dynamical systems. ...
We investigate the relationship between Poincare recurrence and topological entropy of a dynamical s...
types We review the concept of topological recurrence for weak Feller Markov chains on compact state...