Some Linear Groups Virtually Having a Free Quotient

By Gregory Margulis, E. Vinberg. Journal of Lie theory, 2000

68 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Electrical and Electronic Engineering, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/7af4c1887f78d239d6dd2266aa060df1f5d0e9a1

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Discrete Mathematics and Combinatorics

1. Michael W. Davis
2. B. Okun
3. P. Caprace
4. Bertrand Rémy
5. Scott Thomson
6. Mikhail V. Belolipetsky
7. Daan Krammer
8. Alexander Postnikov

In Electrical and Electronic Engineering

1. P. Caprace
2. Michael W. Davis
3. Scott Thomson
4. Mikhail V. Belolipetsky
5. Alexander Postnikov

In Geometry and Topology

1. Michael W. Davis
2. B. Okun
3. P. Caprace
4. Bertrand Rémy
5. Tadeusz Januszkiewicz
6. Scott Thomson
7. Mikhail V. Belolipetsky
8. Michah Sageev

Citations in the corpus

• The Geometry and Topology of Coxeter Groups (2025, background): “(Margulis and Vinberg [196], Gonciulea [140].”
• Simplicity and superrigidity of twin building lattices (2006, background): “This is another avatar of the strong Tits alternative for infinite Coxeter groups [46,58].”
• Systoles of hyperbolic manifolds (2010, methodology): “An earlier form of the result in this section appeared in a paper by Margulis and Vinberg [MV], and was also used by Kapovich, Potyagailo and Vinberg in a paper on non-coherence of lattices [KPV].”
• Weighted L 2 -cohomology of Coxeter groups (2004, background): “(iii) H) (iv) It is proved by Margulis and Vinberg [35] (and independently by Gonciulea [31]) that when W is not virtually abelian there is a subgroup € of finite index in W which maps onto a nonabelian free group.”