5 citations · 5 across the 2 of their papers we have counts for
2 papers
math.DS2017
Krieger's finite generator theorem for actions of countable groups III
Andrei Alpeev, Brandon Seward
We continue the study of Rokhlin entropy, an isomorphism invariant for probability-measure-preserving actions of countable groups introduced in Part I. In this paper we prove a non…
math.DS2015★ 5 cited
Krieger's finite generator theorem for actions of countable groups II
Brandon Seward
We continue the study of Rokhlin entropy, an isomorphism invariant for probability-measure-preserving actions of countable groups introduced in the previous paper. We prove that ev…