AbstractIn this paper we investigate the action of a group on a hyperbolic space where the subgroups are geometrically finite. Several well-know results about hyperbolic and free groups follows as speacial cases. The proofs are based on the induced action of groups on the boundary of hyperbolic spaces
In this note we give a short proof of a pointwise ergodic theorem for measure-preserving actions of ...
Abstract. We consider the problem of characterizing topologically the action of a Kleinian group on ...
AbstractThe actions of certain nonamenable groups on the Lebesgue space are studied. An example is c...
AbstractIn this paper, we give an account of the notion of geometrical finiteness as applied to disc...
We prove that for every finitely generated hyperbolic group $G$, the action of $G$ on its Gromov bou...
We address the following natural extension problem for group actions: Given a group $G$, a subgroup ...
44 pages. Main paper by the first three authors, appendix by the fourth authorWe introduce Property ...
We address the following natural extension problem for group actions: Given a group $G$, a subgroup ...
AbstractIn this paper, we investigate limit sets of geometrically finite groups acting on Busemann s...
AbstractIn this paper, we investigate limit sets of geometrically finite groups acting on Busemann s...
We investigate the relationship between the metric boundary and the Gromov boundary of a hyperbolic ...
In his 1985 paper Sullivan sketched a proof of his structural stability theorem for differentiable g...
International audienceIn this article we produce an example of a non-residually finite group which a...
International audienceIn this article we produce an example of a non-residually finite group which a...
International audienceWe give a simple and relatively short proof of the following fact: any hyperbo...
In this note we give a short proof of a pointwise ergodic theorem for measure-preserving actions of ...
Abstract. We consider the problem of characterizing topologically the action of a Kleinian group on ...
AbstractThe actions of certain nonamenable groups on the Lebesgue space are studied. An example is c...
AbstractIn this paper, we give an account of the notion of geometrical finiteness as applied to disc...
We prove that for every finitely generated hyperbolic group $G$, the action of $G$ on its Gromov bou...
We address the following natural extension problem for group actions: Given a group $G$, a subgroup ...
44 pages. Main paper by the first three authors, appendix by the fourth authorWe introduce Property ...
We address the following natural extension problem for group actions: Given a group $G$, a subgroup ...
AbstractIn this paper, we investigate limit sets of geometrically finite groups acting on Busemann s...
AbstractIn this paper, we investigate limit sets of geometrically finite groups acting on Busemann s...
We investigate the relationship between the metric boundary and the Gromov boundary of a hyperbolic ...
In his 1985 paper Sullivan sketched a proof of his structural stability theorem for differentiable g...
International audienceIn this article we produce an example of a non-residually finite group which a...
International audienceIn this article we produce an example of a non-residually finite group which a...
International audienceWe give a simple and relatively short proof of the following fact: any hyperbo...
In this note we give a short proof of a pointwise ergodic theorem for measure-preserving actions of ...
Abstract. We consider the problem of characterizing topologically the action of a Kleinian group on ...
AbstractThe actions of certain nonamenable groups on the Lebesgue space are studied. An example is c...
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