Acylindrical hyperbolicity for Artin groups of dimension \(2\)
From MaRDI portal
Publication:2071811
DOI10.1007/s10711-021-00664-5OpenAlexW3046264446MaRDI QIDQ2071811
Publication date: 31 January 2022
Published in: Geometriae Dedicata (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2007.16169
Geometric group theory (20F65) Braid groups; Artin groups (20F36) Hyperbolic groups and nonpositively curved groups (20F67)
Related Items (4)
Mini-workshop: Nonpositively curved complexes. Abstracts from the mini-workshop held February 7--13, 2021 (online meeting) ⋮ Extra-large type Artin groups are hierarchically hyperbolic ⋮ Euclidean Artin-Tits groups are acylindrically hyperbolic ⋮ Parabolic subgroups of large-type Artin groups
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Combinatorial descriptions of multi-vertex \(2\)-complexes
- Artin-Tits groups with CAT(0) Deligne complex.
- Constructing group actions on quasi-trees and applications to mapping class groups
- A hyperbolic \(\text{Out}(F_n)\)-complex.
- Non-positively curved aspects of Artin groups of finite type
- Acylindrical accessibility for groups
- Three-generator Artin groups of large type are biautomatic
- Acylindrical hyperbolicity and Artin-Tits groups of spherical type
- Two-dimensional Artin groups with CAT(0) dimension three.
- Equations in groups that are virtually direct products
- Metric systolicity and two-dimensional Artin groups
- Tight geodesics in the curve complex
- On dense orbits in the boundary of a Coxeter system
- Acylindrical hyperbolicity of groups acting on trees
- Normalisateurs de tores. I: Groupes de Coxeter etendus
- Les immeubles des groupes de tresses généralises
- Artin-Gruppen und Coxeter-Gruppen
- THE TITS CONJECTURE FOR LOCALLY REDUCIBLE ARTIN GROUPS
- Acylindrically hyperbolic groups
- GROWTH SERIES FOR ARTIN GROUPS OF DIHEDRAL TYPE
- ALGORITHMS FOR POSITIVE BRAIDS
- Gaussian Groups and Garside Groups, Two Generalisations of Artin Groups
- Infinitely presented graphical small cancellation groups are acylindrically hyperbolic
- The K(π, 1)-Problem for Hyperplane Complements Associated to Infinite Reflection Groups
- Artin groups of infinite type: Trivial centers and acylindrical hyperbolicity
- On the acylindrical hyperbolicity of the tame automorphism group of SL2(C)
- THE BRAID GROUP AND OTHER GROUPS
- Artin groups of finite type with three generators
This page was built for publication: Acylindrical hyperbolicity for Artin groups of dimension \(2\)