Groups quasi-isometric to RAAG's

Abstract

We characterize groups quasi-isometric to a right-angled Artin group $G$ with finite outer automorphism group. In particular all such groups admit a geometric action on a $CAT(0)$ cube complex that has an equivariant "fibering" over the Davis building of $G$.

Minor corrections in the introduction, acknowledgement added

References in corpus (2)

• Top dimensional quasiflats in $CAT(0)$ cube complexes
• Quasi-isometric classification of right-angled Artin groups I: the finite out case

Cited by in corpus (6)

• Quasi-isometric classification of right-angled Artin groups I: the finite out case
• Coarse-median preserving automorphisms
• Automorphisms of contact graphs of $\mathrm{CAT}(0)$ cube complexes
• Coarse cubical rigidity
• Quasi-isometry invariants of weakly special square complexes
• RAAGedy right-angled Coxeter groups II: in the quasiisometry class of the tree RAAGs