The type of the classifying space for a family of subgroups
By W. Lück. 2000
117 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/9151af7bc2547c56394586a8c416c3ac18e9ed81
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
- W. Lück
- H. Reich
- Brita Nucinkis
- David Meintrup
- I. Leary
- C. Martínez‐Perez
- Peter H. Kropholler
- Adrian Ioana
In Mathematical Physics
- W. Lück
- H. Reich
- Brita Nucinkis
- David Meintrup
- I. Leary
- C. Martínez‐Perez
- Peter H. Kropholler
- Adrian Ioana
Citations in the corpus
- The Baum-Connes and the Farrell-Jones Conjectures in K- and L-Theory (2004, methodology): “More information about EFIN (G) can be found for instance in [28, section 2], [180], [199], [206], [207] and [282].”
- Some groups of type VF (2003, result): “32, but see also [43], Problem 7.”
- Survey on Classifying Spaces for Families of Subgroups (2003, background): “The following four problems for discrete groups G are stated in the problem lists appearing in [49] and [82].”
- Orbit inequivalent actions for groups containing a copy of $\mathbb{F}_{2}$ (2006, background): “4 in [14], but it has been known for a while, being used for example in [7, 24].”
- Cohomological finiteness conditions for elementary amenable groups (2009, methodology): “Luck showed [ 25, Theorem 5.1 ] that a group admits a finitely dominated model for EG if and only if it satisfies the conditions in (i) and all Weyl groups of finite subgroups are finitely presented.”
- On the Universal Space for Group Actions with Compact Isotropy (2003, background): “Finiteness conditions for E(G,F) focussing on the family F = FIN of finite subgroups have already been studied in [9], [11] and [16].”
- On Algebraic and Geometric Dimensions for Groups with Torsion (2001, background): “For further information on this topic, see [6, 21, 22].”