A topological characterisation of relatively hyperbolic groups
By A. Yaman. 2004
169 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/22cf85608691ebc156bbbc2368a3b21763f249c3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
- Daniel T. Wise
- G. Hruska
- D. Groves
- Ian Agol
- J. Manning
- Nicolas Bergeron
- Christopher Hruska
- Mark F. Hagen
In Mathematical Physics
- Daniel T. Wise
- G. Hruska
- Ian Agol
- D. Groves
- J. Manning
- Nicolas Bergeron
- Christopher Hruska
- V. Gerasimov
Citations in the corpus
- A boundary criterion for cubulation (2009, methodology): “We mainly follow Brian Bowditch’s and Asli Yaman’s treatments as developed in [5, 19].”
- The virtual Haken conjecture (2012, methodology): “They originate in the study of Kleinian groups [18]; the fact that hyperbolic and relatively hyperbolic groups can be understood in this way is due to Bowditch [8] and Yaman [51].”
- Limit groups for relatively hyperbolic groups. I. The basic tools (2004, background): “For further recent work on relatively hyperbolic groups, see [1], [ 44 ], [16], [17], [14] and [11] (among others).”
- Expansive Convergence Groups are Relatively Hyperbolic (2009, methodology): “The notion was introduced by Gromov [Gr1] and the equivalence of definitions was proved by Yaman [ Y2 ] under some inessential restrictions.”
- Dehn filling in relatively hyperbolic groups (2006, methodology): “Further characterizations of relatively hyperbolic groups are given by Osin [28], in terms of relative Dehn functions, and Yaman [32], in terms of convergence group actions.”