The action of groups on hyperbolic spaces
Copyright policy )The action of groups on hyperbolic spaces
We investigate the action of a group on a hyperbolic space in the sense of Gromov, where the subgroups are geometrically finite. Several well-known results about hyperbolic and free groups follow as special cases. The proofs are based on the induced action of groups on the boundary of hyperbolic spaces.
- Institute for Research in Fundamental Sciences Iran (Islamic Republic of)
- Sharif University of Technology Iran (Islamic Republic of)
Global geometric and topological methods (à la Gromov); differential geometric analysis on metric spaces, geometrically finite groups, geometrically finite, quasi-convex, Kleinian groups, quasi-isometry, group actions, hyperbolic groups, hyperbolic space, Computational Theory and Mathematics, Geometry and Topology, group action, Geometric group theory, quasi-convexity, Analysis, Hyperbolic spaces
Global geometric and topological methods (à la Gromov); differential geometric analysis on metric spaces, geometrically finite groups, geometrically finite, quasi-convex, Kleinian groups, quasi-isometry, group actions, hyperbolic groups, hyperbolic space, Computational Theory and Mathematics, Geometry and Topology, group action, Geometric group theory, quasi-convexity, Analysis, Hyperbolic spaces
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