AbstractIn this paper, we investigate limit sets of geometrically finite groups acting on Busemann spaces. We show a Busemann space analogue of several results proved by A. Ranjbar-Motlagh for geometrically finite groups acting on hyperbolic spaces in the sense of Gromov
A Kleinian group is, by definition, a group of orientation preserving isometries of the 3-dimensiona...
The aim of these notes is to connect the theory of hyperbolic and relatively hyperbolic groups to th...
We construct a one-to-one continuous map from the Morse boundary of a hierarchically hyperbolic grou...
AbstractIn this paper, we investigate limit sets of geometrically finite groups acting on Busemann s...
AbstractIn this paper we investigate the action of a group on a hyperbolic space where the subgroups...
AbstractIn this paper, we give an account of the notion of geometrical finiteness as applied to disc...
We consider the relation between geometrically finite groups and their limit sets in infinite-dimens...
AbstractBoundaries of groups which admit geometric actions on CAT(0) spaces are not yet well-defined...
In this paper, we describe various definitions of geometrical finiteness for discrete hyperbolic gro...
For finitely supported random walks on finitely generated groups $G$ we prove that the identity map ...
Troels Jørgensen conjectured that the algebraic and geometric limits of an algebraically convergent ...
We study the Hausdorff dimension of the Floyd and Bowditch boundaries of a relatively hyperbolic gro...
In this paper, we provide a complete theory of Diophantine approximation in the limit set of a group...
Geometrically infinite Kleinain groups have nonconical limit sets with the cardinality of the contin...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/135264/1/blms0459.pd
A Kleinian group is, by definition, a group of orientation preserving isometries of the 3-dimensiona...
The aim of these notes is to connect the theory of hyperbolic and relatively hyperbolic groups to th...
We construct a one-to-one continuous map from the Morse boundary of a hierarchically hyperbolic grou...
AbstractIn this paper, we investigate limit sets of geometrically finite groups acting on Busemann s...
AbstractIn this paper we investigate the action of a group on a hyperbolic space where the subgroups...
AbstractIn this paper, we give an account of the notion of geometrical finiteness as applied to disc...
We consider the relation between geometrically finite groups and their limit sets in infinite-dimens...
AbstractBoundaries of groups which admit geometric actions on CAT(0) spaces are not yet well-defined...
In this paper, we describe various definitions of geometrical finiteness for discrete hyperbolic gro...
For finitely supported random walks on finitely generated groups $G$ we prove that the identity map ...
Troels Jørgensen conjectured that the algebraic and geometric limits of an algebraically convergent ...
We study the Hausdorff dimension of the Floyd and Bowditch boundaries of a relatively hyperbolic gro...
In this paper, we provide a complete theory of Diophantine approximation in the limit set of a group...
Geometrically infinite Kleinain groups have nonconical limit sets with the cardinality of the contin...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/135264/1/blms0459.pd
A Kleinian group is, by definition, a group of orientation preserving isometries of the 3-dimensiona...
The aim of these notes is to connect the theory of hyperbolic and relatively hyperbolic groups to th...
We construct a one-to-one continuous map from the Morse boundary of a hierarchically hyperbolic grou...
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