Self-simulable groups

Sebastián Barbieri Lemp
Universidad de Santiago de Chile

Date(s) : 16/04/2021   iCal
14 h 00 min - 15 h 00 min

We say that a finitely generated group is self-simulable if every action on a zero-dimensional space which is effectively closed (this means it is “computable” in a specific way) is the topological factor of a subshift of finite type on said group. Even though this seems like a property which is very hard to satisfy, we will show that these groups do exist and satisfy nice stability properties. We shall present several examples of these groups, including a proof that Thompson’s group F satisfies the property if and only if it is non-amenable. Joint work with Mathieu Sablik and Ville Salo.

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ID de réunion : 982 3700 2819
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