21 citations · 78 across the 16 of their papers we have counts for
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math.DS2019
Measures and stabilizers of group Cantor actions
Maik Gröger, Olga Lukina
We consider a minimal equicontinuous action of a finitely generated group on a Cantor set with invariant probability measure , and stabilizers of points for such an acti…
math.DS2019
Nilpotent Cantor actions
Steven Hurder, Olga Lukina
A nilpotent Cantor action is a minimal equicontinuous action on a Cantor set , where contains a finitely-generated nilpotent s…
math.DS2019
Limit group invariants for non-free Cantor actions
Steven Hurder, Olga Lukina
A Cantor action is a minimal equicontinuous action of a countably generated group G on a Cantor space X. Such actions are also called generalized odometers in the literature. In th…