26 citations · 34 across the 8 of their papers we have counts for
4 papers · 1 filter
Quasi-isometries between groups with infinitely many ends
Panos Papazoglu, Kevin Whyte
Let G and F be finitely generated groups with infinitely many ends and let A and B be graph of groups decompositions of F and G such that all edge groups are finite and all vertex…
The large scale geometry of the higher Baumslag-Solitar groups
Kevin Whyte
The Baumslag-Solitar groups: BS(m,n)=<x,y| x y^{m} x^{-1} = y^{n}> are some of the simplest interesting infinite groups which are not lattices in Lie groups. They have been studied…
The large scale geometry of some metabelian groups
J. Taback, K. Whyte
We study the large scale geometry of the upper triangular subgroup of PSL(2,Z[1/n]), which arises naturally in a geometric context. We prove a quasi-isometry classification theorem…
Growth of Betti Numbers
Bryan Clair, Kevin Whyte
Suppose X is any finite complex with vanishing L^2 Betti number. We prove upper bounds on the Betti numbers for regular coverings of X, sublinear in the order of covering. The boun…