arXiv · 2004.03914
Acylindrical hyperbolicity of Artin-Tits groups associated to triangle-free graphs and cones over square-free bipartite graphs
Abstract
It is conjectured that the central quotient of every irreducible Artin group is either virtually cyclic or acylindrically hyperbolic. We prove this conjecture for Artin groups associated to triangle-free graphs and Artin groups of large type associated to cones over square-free bipartite graphs. In fact, we treat Artin groups that are known to be CAT(0) groups by a result of Brady and McCammond.
Explore related subjects
Keep this discovery
Motoko Kato, Shin-ichi Oguni. 2020-04-08. Acylindrical hyperbolicity of Artin-Tits groups associated to triangle-free graphs and cones over square-free bipartite graphs. https://arxiv.org/abs/2004.03914
Cite the original work for its findings. Save a collection to share your selection of sources.