Commensurations of subgroups of Out(FN)
A theorem of Farb and Handel [FH07] asserts that for N ≥ 4, the natural inclusion from Out(FN ) into its abstract commensurator is an isomorphism. We give a new proof of their result, which enables us to generalize it to the case where N = 3. More generally, we give sufficient conditions on a subgro...
Главные авторы: | Horbez, C, Wade, R |
---|---|
Формат: | Journal article |
Язык: | English |
Опубликовано: |
American Mathematical Society
2020
|
Схожие документы
-
Commensurations of Aut(F_N) and its Torelli subgroup
по: Bridson, M, и др.
Опубликовано: (2024) -
On the topological dimension of the Gromov boundaries of some hyperbolic Out$(F_N)$-graphs
по: Bestvina, M, и др.
Опубликовано: (2020) -
Groups with many Subgroups which are Commensurable with some Normal Subgroup
по: Ulderico Dardano, и др.
Опубликовано: (2019-06-01) -
A structural property concerning abstract commensurability of subgroups
по: Grigorchuk, R, и др.
Опубликовано: (2003) -
Commensurability and Difference
по: Geir Sigurðsson
Опубликовано: (2023-01-01)