109 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- University of MichiganUS36 papers
- University of Tennessee at KnoxvilleUS33 papers
- Georgia State UniversityUS31 papers
- University of Colorado BoulderUS30 papers
- University of Massachusetts AmherstUS29 papers
- Brookhaven National LaboratoryUS28 papers
- Centre National de la Recherche ScientifiqueFR28 papers
- Charles UniversityCZ28 papers
- New Mexico State UniversityUS28 papers
- Vanderbilt UniversityUS28 papers
- Augustana UniversityUS27 papers
- Columbia UniversityUS27 papers
8 papers · 1 filter
Homotopy equivalent boundaries of cube complexes
Talia Fernós, David Futer, Mark Hagen
A finite-dimensional CAT(0) cube complex is equipped with several well-studied boundaries. These include the Tits boundary (which depends on the CAT(0) metric), the Roller boun…
Random walks and quasi-convexity in acylindrically hyperbolic groups
C. Abbott, M. Hull
It is known that every infinite index quasi-convex subgroup of a non-elementary hyperbolic group is a free factor in a larger quasi-convex subgroup of . We give a probab…
Coarse direct products and property {C}
G. Bell, A. Lawson
We show that coarse property C is preserved by finite coarse direct products. We also show that the coarse analog of Dydak's countable asymptotic dimension is equivalent to the coa…
An exploration of Nathanson's -adic representations of integers
Greg Bell, Austin Lawson, Neil Pritchard +1
We use Nathanson's -adic representation of integers to relate metric properties of Cayley graphs of the integers with respect to various infinite generating sets to problems…
A new construction of universal spaces for asymptotic dimension
G. C. Bell, A. Nagórko
For each , we construct a separable metric space that is universal in the coarse category of separable metric spaces with asymptotic dimension ()…
On stability of asymptotic property C for products and some group extensions
G. Bell, A. Nagórko
We show that Dranishnikov's asymptotic property C is preserved by direct products and the free product of discrete metric spaces. In particular, if and are groups with asym…
On constructions preserving the asymptotic topology of metric spaces
Gregory C. Bell, Danielle S. Moran
We prove that graph products constructed over infinite graphs with bounded clique number preserve finite asymptotic dimension. We also study the extent to which Dranishnikov's prop…
The asymptotic dimension of a curve graph is finite
Gregory Bell, Koji Fujiwara
We find an upper bound for the asymptotic dimension of a hyperbolic metric space with a set of geodesics satisfying a certain boundedness condition studied by Bowditch. The primary…