2 citations · 2 across the 3 of their papers we have counts for
4 papers · 1 filter
Hierarchical hyperbolicity of admissible curve graphs and the boundary of marked strata
Aaron Calderon, Jacob Russell
We show that for any surface of genus at least 3 equipped with any choice of framing, the graph of non-separating curves with winding number 0 with respect to the framing is hierar…
The (non)-relative hyperbolicity of the separating curve graph
Jacob Russell, Kate M. Vokes
We prove that the separating curve graph of a connected, compact, orientable surface with genus at least 3 and a single boundary component is not relatively hyperbolic. This comple…
From Hierarchical to Relative Hyperbolicity
Jacob Russell
We provide a simple, combinatorial criteria for a hierarchically hyperbolic space to be relatively hyperbolic by proving a new formulation of relative hyperbolicity in terms of hie…
Hierarchically hyperbolic groups are determined by their Morse boundaries
Sarah C. Mousley, Jacob Russell
We generalize a result of Paulin on the Gromov boundary of hyperbolic groups to the Morse boundary of proper, maximal hierarchically hyperbolic spaces admitting cocompact group act…