5 citations · 9 across the 2 of their papers we have counts for
4 papers · 1 filter
Finiteness of arithmetic hyperbolic reflection groups
Ian Agol, Mikhail Belolipetsky, Peter Storm +1
We prove that there are only finitely many conjugacy classes of arithmetic maximal hyperbolic reflection groups.
Finitely generated subgroups of lattices in PSL(2,C)
Yair Glasner, Juan Souto, Peter Storm
Let G be a lattice in PSL(2,C). The pro-normal topology on G is defined by taking all cosets of non-trivial normal subgroups as a basis. This topology is finer than the pro-finite…
The Novikov conjecture for mapping class groups as a corollary of Hamenstadt's theorem
Peter A. Storm
This short note shows how the Novikov conjecture for mapping class groups follows from a theorem of Kato and a result theorem of Hamenstadt.
Lower bounds on volumes of hyperbolic Haken 3-manifolds
Ian Agol
In this paper, we find lower bounds for volumes of hyperbolic 3-manifolds with various topological conditions. Let V_3 = 1.01494 denote the volume of a regular ideal simplex in hyp…