Add to ORKGTwo measure preserving dynamical systems are weakly disjoint if some pointwise convergence property is satisfied by ergodic averages on their direct product (a precise definition is given below). Disjointness implies weak disjointness. We start studying this new concept, both by stating some general properties and by giving various examples. The content of the article is summarized in the introduction
Dans cette thèse, nous étudions les sujets suivants :- la stabilité ergodique pour les systèmes cons...
We study a class of globally coupled maps in the continuum limit, where the individual maps are expa...
The concept of weak ergodicity breaking is defined and studied in the context of deterministic dynam...
Two measure preserving dynamical systems are weakly disjoint if some pointwise convergence property ...
Two measure preserving dynamical systems are weakly disjoint if some pointwise convergence property ...
15 pagesWe show that ergodic dynamical systems generated by infinitely divisible stationary processe...
We generalize Berg's notion of quasi-disjointness to actions of countable groups and prove that ever...
We generalize Berg’s notion of quasi-disjointness to actions of countable groups and prove that ever...
For n ≥ 1 we consider the class JP(n) of dynamical systems whose every ergodic joining with a Cartes...
AbstractLet T be an invertible, ergodic, measure-preserving transformation on a nonatomic, infinite,...
International audienceWe give a necessary and sufficient condition (called the strong MOMO property)...
International audienceWe give a necessary and sufficient condition (called the strong MOMO property)...
International audienceWe give a necessary and sufficient condition (called the strong MOMO property)...
International audienceWe give a necessary and sufficient condition (called the strong MOMO property)...
This thesis is a contribution to the theory of measurable actions of discrete groups on standard pro...
Dans cette thèse, nous étudions les sujets suivants :- la stabilité ergodique pour les systèmes cons...
We study a class of globally coupled maps in the continuum limit, where the individual maps are expa...
The concept of weak ergodicity breaking is defined and studied in the context of deterministic dynam...
Two measure preserving dynamical systems are weakly disjoint if some pointwise convergence property ...
Two measure preserving dynamical systems are weakly disjoint if some pointwise convergence property ...
15 pagesWe show that ergodic dynamical systems generated by infinitely divisible stationary processe...
We generalize Berg's notion of quasi-disjointness to actions of countable groups and prove that ever...
We generalize Berg’s notion of quasi-disjointness to actions of countable groups and prove that ever...
For n ≥ 1 we consider the class JP(n) of dynamical systems whose every ergodic joining with a Cartes...
AbstractLet T be an invertible, ergodic, measure-preserving transformation on a nonatomic, infinite,...
International audienceWe give a necessary and sufficient condition (called the strong MOMO property)...
International audienceWe give a necessary and sufficient condition (called the strong MOMO property)...
International audienceWe give a necessary and sufficient condition (called the strong MOMO property)...
International audienceWe give a necessary and sufficient condition (called the strong MOMO property)...
This thesis is a contribution to the theory of measurable actions of discrete groups on standard pro...
Dans cette thèse, nous étudions les sujets suivants :- la stabilité ergodique pour les systèmes cons...
We study a class of globally coupled maps in the continuum limit, where the individual maps are expa...
The concept of weak ergodicity breaking is defined and studied in the context of deterministic dynam...