activity
20182026
most citedA generalized Powers averaging property for commutative crossed products

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

collaborators

19 papers

math.OA2026

Invariant random subgroups of -simple groups

Tattwamasi Amrutam, Mehrdad Kalantar

Let be a countable discrete -simple group. Let be a -invariant Borel probability measure on , i.e., an IRS. We show that -almost every subgroup $H…

math.OA2026

The --ISR Property for

Tattwamasi Amrutam

A discrete group has the \emph{--ISR property} if every unital --invariant --subalgebra is of the form for a normal subgroup $N\tr…

math.OA2026

Uniformly recurrent subalgebras in finite von Neumann algebras

Tattwamasi Amrutam, Pierre Fima, Yongle Jiang

We introduce the notion of a uniformly recurrent subalgebra (URA) for a trace-preserving action of a countable discrete group on a finite von Neumann algebra , providing an…

math.OA2026

Simplicity of q-Gaussian C*-algebras

Tattwamasi Amrutam, David Jekel, Mateusz Wasilewski

We show that q-Gaussian -algebras for have the Dixmier averaging property, and hence are simple with a unique trace. We argue by combining rapid decay and spec…

math.OA2026

Relative invariant subalgebra rigidity for Thompson's group

Tattwamasi Amrutam, Artem Dudko

We prove that Thompson's group satisfies the relative invariant subalgebra rigidity property with respect to its commutator subgroup: every von Neumann subalgebra of tha…

math.OA2026

-simplicity, confined subalgebras, and operator algebraic uniform recurrence

Tattwamasi Amrutam, Yongle Jiang

We introduce the notion of confined subalgebras in the context of the group von Neumann algebra. We also define Uniformly Recurrent States -- an operator-algebraic analog of Unifor…