We consider the recurrence time to the r-neighbourhood for interval exchange maps. For almost every interval exchange map we show that the logarithm of the recurrence time normalized by −log r goes to 1. A similar result of the hitting time also holds for almost every interval exchange ma
This paper is concerned with dynamical systems of the form (X,f) where X is a bounded interval and f...
Baake M, Shamsara E. The recombination equation for interval partitions. Monatshefte für Mathematik....
In this paper, we study the periods of interval exchange transformations. First, we characterize the...
Abstract. If an ergodic system has positive entropy, then the Shannon-McMillan-Breiman theorem provi...
Recurrence quantification analysis is a method for measuring the complexity of dynamical systems. Re...
We focus on the exchange T of two intervals with an irrational slope α. For a general subinterval I ...
In this paper we show that the transfer operator of a Rauzy–Veech–Zorich renormalization map acting ...
We consider random walks on the line given by a sequence of independent identically distributed jump...
We consider random walks on the line given by a sequence of independent identically distributed jump...
In this note we show that the transfer operator of a Rauzy-Veech-Zorich renormalization map acting o...
We investigate quantitative recurrence in systems having an infinite invariant measure. We extend th...
Abstract. This paper is a first step in the study of the recurrence behavior in random dynamical sys...
We introduce a definition of admissibility for subintervals in interval exchange transformations. Us...
Random recurrence relations are stochastic difference equations, which define recursively a sequence...
For non markovian, piecewise monotonic maps of the interval associated to a potential, we prove that...
This paper is concerned with dynamical systems of the form (X,f) where X is a bounded interval and f...
Baake M, Shamsara E. The recombination equation for interval partitions. Monatshefte für Mathematik....
In this paper, we study the periods of interval exchange transformations. First, we characterize the...
Abstract. If an ergodic system has positive entropy, then the Shannon-McMillan-Breiman theorem provi...
Recurrence quantification analysis is a method for measuring the complexity of dynamical systems. Re...
We focus on the exchange T of two intervals with an irrational slope α. For a general subinterval I ...
In this paper we show that the transfer operator of a Rauzy–Veech–Zorich renormalization map acting ...
We consider random walks on the line given by a sequence of independent identically distributed jump...
We consider random walks on the line given by a sequence of independent identically distributed jump...
In this note we show that the transfer operator of a Rauzy-Veech-Zorich renormalization map acting o...
We investigate quantitative recurrence in systems having an infinite invariant measure. We extend th...
Abstract. This paper is a first step in the study of the recurrence behavior in random dynamical sys...
We introduce a definition of admissibility for subintervals in interval exchange transformations. Us...
Random recurrence relations are stochastic difference equations, which define recursively a sequence...
For non markovian, piecewise monotonic maps of the interval associated to a potential, we prove that...
This paper is concerned with dynamical systems of the form (X,f) where X is a bounded interval and f...
Baake M, Shamsara E. The recombination equation for interval partitions. Monatshefte für Mathematik....
In this paper, we study the periods of interval exchange transformations. First, we characterize the...
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