Automorphisms of the generalized Thompson's group Tn,r$T_{n,r}$
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Publication:6165643
DOI10.1112/tlm3.12044zbMath1520.20071arXiv1908.03816OpenAlexW4291902433WikidataQ114077738 ScholiaQ114077738MaRDI QIDQ6165643
Publication date: 1 August 2023
Published in: Transactions of the London Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1908.03816
Conjugacy classes for groups (20E45) Subgroup theorems; subgroup growth (20E07) Geometric group theory (20F65) Automorphisms of infinite groups (20E36) Automorphism groups of groups (20F28)
Related Items (2)
Thompson-like groups, Reidemeister numbers, and fixed points ⋮ A description of \(\operatorname{Aut} (d V_n)\) and \(\operatorname{Out} (d V_n)\) using transducers
Cites Work
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- On dimension functions and topological Markov chains
- Automorphisms of generalized Thompson groups
- The Chameleon groups of Richard J. Thompson: Automorphisms and dynamics
- The Reidemeister number of any automorphism of a Gromov hyperbolic group is infinite.
- Isomorphisms of Brin-Higman-Thompson groups.
- Most automorphisms of a hyperbolic group have very simple dynamics
- Automorphisms of shift spaces and the Higman--Thompson groups: the one-sided case
- TWISTED CONJUGACY CLASSES IN WREATH PRODUCTS
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