66 citations · 324 across the 34 of their papers we have counts for
41 papers
Hyperbolic spaces with geometric and geometrically finite quasi-actions are symmetric
Daniel Groves, Emily Stark, Genevieve S. Walsh +1
We prove that if a proper metric space is quasi-isometric to a finitely generated group and to a space with a horoball over a finitely generated group, then that space is quasi-iso…
Drilling hyperbolic groups
Daniel Groves, Peter Haïssinsky, Jason F. Manning +3
Given a hyperbolic group and a maximal infinite cyclic subgroup , we define a {\it drilling of along }, which is a relatively hyperbolic group pair $(…
Relative cubulation of relative strict hyperbolization
Daniel Groves, Jean-François Lafont, Jason Fox Manning +1
We prove that many relatively hyperbolic groups obtained by relative strict hyperbolization admit a cocompact action on a CAT(0) cubical complex. Under suitable assumptions on the…
Relatively geometric actions of Kähler groups on CAT(0) cube complexes
Corey Bregman, Daniel Groves, Kejia Zhu
We prove that for , a non-uniform lattice in does not admit a relatively geometric action on a cube complex, in the sense of Einstein an…
Special IMM groups
Daniel Groves, Jason Fox Manning
Italiano-Martelli-Migliorini recently constructed hyperbolic groups which have non-hyperbolic subgroups of finite type. Using a closely related construction, Llosa Isenrich-Martell…
Separation and Relative Quasi-convexity Criteria for Relatively Geometric Actions
Eduard Einstein, Daniel Groves, Thomas Ng
Bowditch characterized relative hyperbolicity in terms of group actions on fine hyperbolic graphs with finitely many edge orbits and finite edge stabilizers. In this paper, we defi…