activity
20092022
most citedMaximal subgroups and von Neumann subalgebras with the Haagerup property

11 citations · 34 across the 16 of their papers we have counts for

collaborators

17 papers

math.OA2022

On invariant von Neumann subalgebras rigidity property

Tattwamasi Amrutam, Yongle Jiang

We say that a countable discrete group satisfies the invariant von Neumann subalgebras rigidity (ISR) property if every - invariant von Neumann subalgebra in $…

math.DS2022

Continuous orbit equivalence rigidity for left-right wreath product actions

Yongle Jiang

Drimbe and Vaes proved an orbit equivalence superrigidity theorem for left-right wreath product actions in the measurable setting. We establish the counterpart result in the topolo…

math.DS2021

On continuous orbit equivalence rigidity for virtually cyclic group actions

Yongle Jiang

We prove that for any two continuous minimal (topologically free) actions of the infinite dihedral group on an infinite compact Hausdorff space, they are continuously orbit equival…

math.OA2020★ 4 cited

Maximal Haagerup subalgebras in

Yongle Jiang

We prove that is a maximal Haagerup von Neumann subalgebra in for . Then we show how to modif…

math.OA2019★ 6 cited

Maximal von Neumann subalgebras arising from maximal subgroups

Yongle Jiang

Ge asked the question whether can be embedded into as a maximal subfactor. We answer it affirmatively by three different approaches, all containing the same ke…

math.OA2019★ 11 cited

Maximal subgroups and von Neumann subalgebras with the Haagerup property

Yongle Jiang, Adam Skalski

We initiate a study of maximal subgroups and maximal von Neumann subalgebras which have the Haagerup property. We determine maximal Haagerup subgroups inside $\mathbb{Z}^2 \rtimes…