The large-scale geometry of right-angled Coxeter groups

Abstract

This is a survey of some aspects of the large-scale geometry of right-angled Coxeter groups. The emphasis is on recent results on their negative curvature properties, boundaries, and their quasi-isometry and commensurability classification.

To appear in Handbook of Group Actions, (ed. L. Ji, A. Papadopoulos and S.T. Yau), Volume V, International Press and Higher Education Press, 2018

References in corpus (4)

• Stability and the Morse boundary
• On metric relative hyperbolicity
• Quasi-isometries Between Groups with Two-Ended Splittings
• Global Structural Properties of Random Graphs

Cited by in corpus (3)

• Quasi-isometrically rigid subgroups in right-angled Coxeter groups
• The hull metric on Coxeter groups
• Leighton's Theorem and Regular Cube Complexes