On classifying spaces for the family of virtually cyclic subgroups
By D. Juan-Pineda, Alejandra Trujillo-Negrete. 2016
74 citations recorded by the source corpus.
We construct a model for the universal space for G-actions with virtually cyclic stabilizers for groups G in a class that includes all word-hyperbolic groups. We introduce a notation (a doubly-underlined E followed by G) for this universal space.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/58d04c9cd493c5d385d9ca6a11d394da866af549
How researchers see this paper
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In Geometry and Topology
- Michael Weiermann
- W. Lück
- Hanfeng Li
- Arthur Bartels
- Christian Wegner
- H. Reich
- Michael W. Davis
- Damien Gaboriau
In Mathematical Physics
- Michael Weiermann
- W. Lück
- Arthur Bartels
- Hanfeng Li
- H. Reich
- Christian Wegner
- Michael W. Davis
- Damien Gaboriau
Citations in the corpus
- On the classifying space of the family of virtually cyclic subgroups (2007, background): “4 implies that the main result of Juan-Pineda and Leary in [10] is covered by Theorem 3.”
- Survey on Classifying Spaces for Families of Subgroups (2003, methodology): “The author is grateful to Britta Nucinkis, Ian Leary and Guido Mislin for useful comments.”