activity
20042024
most citedRelative hyperbolicity and relative quasiconvexity for countable groups

236 citations · 357 across the 17 of their papers we have counts for

collaborators

18 papers

math.GR2024

Relatively hyperbolic groups with planar boundaries

G. Christopher Hruska, Genevieve S. Walsh

In this article, we prove a version of Martin and Skora's conjecture that convergence groups on the -sphere are covered by Kleinian groups. Given a relatively hyperbolic group p…

math.GR2023

Hyperbolic groups and local connectivity

G. Christopher Hruska, Kim Ruane

The goal of this paper is to give an exposition of some results of Bestvina-Mess on local connectivity of the boundary of a one-ended word hyperbolic group. We also give elementary…

math.GR2022

Local connectedness of boundaries for relatively hyperbolic groups

Ashani Dasgupta, G. Christopher Hruska

Let be a relatively hyperbolic group pair that is relatively one ended. Then the Bowditch boundary of is locally connected. Bowditch previously es…

math.GT2020

Coarse Alexander duality for pairs and applications

G. Christopher Hruska, Emily Stark, Hung Cong Tran

For a group (of type ) acting properly on a coarse Poincaré duality space , Kapovich-Kleiner introduced a coarse version of Alexander duality between and its compleme…

math.GR2020★ 5 cited

Cusped spaces and quasi-isometries of relatively hyperbolic groups

Brendan Burns Healy, G. Christopher Hruska

A group with a family of subgroups is relatively hyperbolic if admits a cusp-uniform action on a proper --hyperbolic space. We show that any two such spaces…

math.GR2020

Planar boundaries and parabolic subgroups

G. Christopher Hruska, Genevieve S. Walsh

We study the Bowditch boundaries of relatively hyperbolic group pairs, focusing on the case where there are no cut points. We show that if is a rigid relatively h…