Finite index subgroups of graph products
By Frédéric Haglund. 2008
156 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/246338341ae4903fd4484f08b5e910fc40b58f0e
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
- Frédéric Haglund
- Daniel T. Wise
- Michael W. Davis
- B. Okun
- Mark F. Hagen
- Ian Agol
- Ashot Minasyan
- Anthony Genevois
In Mathematical Physics
- Daniel T. Wise
- Frédéric Haglund
- Michael W. Davis
- B. Okun
- Mark F. Hagen
- Anthony Genevois
- Ian Agol
- Jason A. Behrstock
Citations in the corpus
- Cohomology computations for Artin groups, Bestvina-Brady groups, and graph products (2010, background): “Good references for graph products of groups and spaces are [24] and [27].”
- RESEARCH ANNOUNCEMENT: THE STRUCTURE OF GROUPS WITH A QUASICONVEX HIERARCHY (2009, unknown): “We showed in [17, 43] that:”
- Coxeter groups are virtually special (2010, background): “Our second application continues a line of work initiated by Scott in [22] (see also [1,9]) who proved that surface groups are subgroup separable, by showing that right-angled reflection groups of the hyperbolic plane have separable quasiconvex subgroups.”
- Special Cube Complexes (2008, methodology): “To be precise suppose that v is a vertex, and e1 ,e 2 are two edges containing v, and consecutive in a square of X. We will say that two hyperplanes H1 ,H 2 (or the corresponding walls W1 ,W 2) intersect at (v; e1 ,e 2 )i fe1 ,e 2 are dual to H1 ,H 2 (if e1 ,e 2 belong to W1 ,W 2). And we say that”