On the topological dimension of the Gromov boundaries of some hyperbolic \(\mathrm{Out}(F_N)\)-graphs
From MaRDI portal
Publication:827425
DOI10.2140/pjm.2020.308.1OpenAlexW3108826616MaRDI QIDQ827425
Mladen Bestvina, Camille Horbez, Richard D. Wade
Publication date: 8 January 2021
Published in: Pacific Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1610.02115
Geometric group theory (20F65) Graphs and abstract algebra (groups, rings, fields, etc.) (05C25) Topological methods in group theory (57M07) Automorphism groups of groups (20F28) Free nonabelian groups (20E05)
Related Items (2)
Cites Work
- Botany of irreducible automorphisms of free groups.
- Hyperbolicity of the cyclic splitting graph.
- The boundary of the complex of free factors.
- On indecomposable trees in the boundary of outer space.
- Constructing group actions on quasi-trees and applications to mapping class groups
- Spectral rigidity for primitive elements of \(F_N\).
- Connectivity of the space of ending laminations
- Almost filling laminations and the connectivity of ending lamination space
- Geometric intersection number and analogues of the curve complex for free groups.
- Cell-like maps onto non-compact spaces of finite cohomological dimension
- The Gromov topology on \({\mathbb{R}}\)-trees
- Graphs of actions on \(\mathbf R\)-trees
- The boundary of the outer space of a free product
- Geometry of the complex of curves. I: Hyperbolicity
- Very small group actions on \(\mathbb{R}\)-trees and Dehn twist automorphisms
- On the asymptotic dimension of the curve complex
- Hyperbolicity of the complex of free factors.
- Hyperbolic graphs for free products, and the Gromov boundary of the graph of cyclic splittings
- Group Actions On R-Trees
- The rank of actions on ${R}$-trees
- Asymptotic dimension and the disk graph II
- The co‐surface graph and the geometry of hyperbolic free group extensions
- The asymptotic dimension of a curve graph is finite
This page was built for publication: On the topological dimension of the Gromov boundaries of some hyperbolic \(\mathrm{Out}(F_N)\)-graphs