Obstructions for subgroups of Thompson's group $V
Proceedings for the Durham Symposium on Geometric and Cohomological Group Theory, London Mathematical Society Lecture Notes #444 (2017) Thompson's group $V$ has a rich variety of subgroups, containing all finite groups, all finitely generated free groups and all finitely generated abelian group...
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Zusammenfassung: | Proceedings for the Durham Symposium on Geometric and
Cohomological Group Theory, London Mathematical Society Lecture Notes #444
(2017) Thompson's group $V$ has a rich variety of subgroups, containing all finite
groups, all finitely generated free groups and all finitely generated abelian
groups, the finitary permutation group of a countable set, as well as many
wreath products and other families of groups. Here, we describe some
obstructions for a given group to be a subgroup of $V$. |
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DOI: | 10.48550/arxiv.1402.3860 |