most citedNon-ergodic actions, cocycles and superrigidity

26 citations · 34 across the 6 of their papers we have counts for

collaborators

6 papers

math.GT2004

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…

math.DS20042 cited

Continuous quotients for lattice actions on compact manifolds

David Fisher, Kevin Whyte

Let G be a subgroup of finite index in SL(n,Z) for N > 4. Suppose G acts continuously on a manifold M, with fundamental group Z^n, preserving a measure that is positive on open set…

math.GT2004

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…

math.DG2004

Index theory with bounded geometry, the uniformly finite A-hat class, and infinite connected sums

Kevin Whyte

We analyze the obstruction to metrics of positive scalar curvature within a given bounded distortion class of metrics. This obstruction lives in a non-Hausdorff cohomology group Po…

math.GR20046 cited

Quasi-actions on trees II: Finite depth Bass-Serre trees

Lee Mosher, Michah Sageev, Kevin Whyte

This paper addresses questions of quasi-isometric rigidity and classification for fundamental groups of finite graphs of groups, under the assumption that the Bass-Serre tree of th…

math.DS200426 cited

Non-ergodic actions, cocycles and superrigidity

D. Fisher, D. Morris, K. Whyte

This paper proves various results concerning non-ergodic actions of locally compact groups and particularly Borel cocycles defined over such actions. The general philosophy is to r…