Counting commensurability classes of hyperbolic manifolds
type: Item
instance of: scholarly article
title: Counting commensurability classes of hyperbolic manifolds
zbMATH Open document ID: 1366.57011
published in: Geometric and Functional Analysis. GAFA
publication date: 2017-07-11T00:00:00Z
full work available at URL: https://arxiv.org/abs/1401.8003
Mathematics Subject Classification ID: 57N15
Mathematics Subject Classification ID: 22E40
Mathematics Subject Classification ID: 22E46
Mathematics Subject Classification ID: 11E10
zbMATH DE Number: 6741418
author: Tsachik Gelander
author: Arie Levit
MaRDI profile type: Publication
OpenAlex ID: W2048527367
arXiv ID: 1401.8003
cites work: On the growth of Betti numbers of locally symmetric spaces
cites work: On the growth of \(L^2\)-invariants for sequences of lattices in Lie groups
cites work: Finite common coverings of pairs of regular graphs
cites work: Covering theory for graphs of groups
cites work: Lectures on hyperbolic geometry
cites work: Counting maximal arithmetic subgroups. Appendix by Jordan Ellenberg and Akshay Venkatesh
cites work: Counting arithmetic lattices and surfaces
cites work: Q3927897
cites work: Arithmetic subgroups of algebraic groups
cites work: Counting hyperbolic manifolds
cites work: Spacetime Foam and the Cosmological Constant
cites work: Dominant topologies in Euclidean quantum gravity
cites work: Homotopy type and volume of locally symmetric manifolds
cites work: Volume versus rank of lattices
cites work: Non-arithmetic groups in Lobachevsky spaces
cites work: Finite common coverings of graphs
cites work: Q3997989
cites work: Q3341041
cites work: Free quotients and the first Betti number of some hyperbolic manifolds
cites work: Subgroup growth.
cites work: On the first Betti number of a constant negatively curved manifold
cites work: Q3077961
cites work: Exponential growth of torsion in abelian coverings
cites work: The quasi-isometry classification of rank one lattices
cites work: Q5670687
cites work: Q4337982
DOI: 10.1007/S00039-014-0294-3
description: scientific article