45 citations · 107 across the 17 of their papers we have counts for
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math.GR2009★ 2 cited
The class S as an ME invariant
Hiroki Sako
We prove that being in Ozawa's class is a measure equivalence invariant.
math.GR2009★ 28 cited
Measure Equivalence Rigidity and Bi-exactness of Groups
Hiroki Sako
We get three types of results on measure equivalence rigidity; direct product groups of Ozawa's class groups, wreath product groups and amalgamated free products. We…