Tame combing and almost convexity conditions.
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Publication:658323
DOI10.1007/s00209-010-0759-5zbMath1256.20040arXiv0909.0279OpenAlexW2010055214MaRDI QIDQ658323
Jennifer Taback, Sean Cleary, Melanie Stein, Susan M. Hermiller
Publication date: 12 January 2012
Published in: Mathematische Zeitschrift (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0909.0279
presentationsquasi-isometry invariantsCayley graphsfinitely presented groupsBaumslag-Solitar groupsThompson group \(F\)almost convexitycombings of groupstame combings
Related Items
Thompson's group \(F\) is 1-counter graph automatic., Tame filling invariants for groups, Autostackability of Thompson's group \(F\)
Cites Work
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- An infinite-dimensional torsion-free \(\text{FP}_{\infty}\) group
- The Dehn function of Richard Thompson's group \(F\) is quadratic.
- Almost convex groups
- Almost convex groups, Lipschitz combing, and \(\pi^ \infty _ 1\) for universal covering spaces of closed 3-manifolds
- Solvable Baumslag-Solitar groups are not almost convex.
- Geometry ``à la Gromov for the fundamental group of a closed 3- manifold \(M^ 3\) and the simple connectivity at infinity of \(\widetilde{M}^ 3\)
- Introductory notes on Richard Thompson's groups
- Minimal length elements of Thompson's group \(F\)
- A note on the Poénaru condition
- COMPUTING WORD LENGTH IN ALTERNATE PRESENTATIONS OF THOMPSON'S GROUP F
- Tame Combings of Groups
- Measuring the tameness of almost convex groups
- Minimal almost convexity
- The geometry of groups satisfying weak almost-convexity or weak geodesic-combability conditions
- Combinatorial properties of Thompson’s group 𝐹
