Add to ORKGLet M be a manifold with pinched negative sectional curvature. We show that when M is geometrically finite and the geodesic flow on T 1 M is topologically mixing then the set of mixing invariant measures is dense in the set M 1 (T 1 M) of invariant probability measures. This implies that the set of weak-mixing measures which are invariant by the geodesic flow is a dense G δ subset of M 1 (T 1 M). We also show how to extend these results to manifolds with cusps or with constant negative curvature
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...
Let M be a manifold with pinched negative sectional curvature. We show that when M is geometrically ...
Let M be a manifold with pinched negative sectional curvature. We show that when M is geometrically ...
In this work, we study the properties satisfied by the probability measures invariant by the geodesi...
In this work, we study the properties satisfied by the probability measures invariant by the geodesi...
In this work, we study the properties satisfied by the probability measures invariant by the geodesi...
In this work, we study the properties satisfied by the probability measures invariant by the geodesi...
International audienceWe consider the geodesic flow on a complete connected negatively curved manifo...
Dans ce mémoire, nous étudions les propriétés génériques satisfaites par des mesures invariantes par...
20 pagesInternational audienceWe study the generic invariant probability measures for the geodesic f...
20 pagesInternational audienceWe study the generic invariant probability measures for the geodesic f...
20 pagesInternational audienceWe study the generic invariant probability measures for the geodesic f...
Let $\Gamma$ be a geometrically finite discrete subgroup in $\operatorname{SO}(d+1,1)^{\circ}$ with ...
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...
Let M be a manifold with pinched negative sectional curvature. We show that when M is geometrically ...
Let M be a manifold with pinched negative sectional curvature. We show that when M is geometrically ...
In this work, we study the properties satisfied by the probability measures invariant by the geodesi...
In this work, we study the properties satisfied by the probability measures invariant by the geodesi...
In this work, we study the properties satisfied by the probability measures invariant by the geodesi...
In this work, we study the properties satisfied by the probability measures invariant by the geodesi...
International audienceWe consider the geodesic flow on a complete connected negatively curved manifo...
Dans ce mémoire, nous étudions les propriétés génériques satisfaites par des mesures invariantes par...
20 pagesInternational audienceWe study the generic invariant probability measures for the geodesic f...
20 pagesInternational audienceWe study the generic invariant probability measures for the geodesic f...
20 pagesInternational audienceWe study the generic invariant probability measures for the geodesic f...
Let $\Gamma$ be a geometrically finite discrete subgroup in $\operatorname{SO}(d+1,1)^{\circ}$ with ...
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...
Let S be an ergodic measure-preserving automorphism on a nonatomic probability space, and let T be t...