activity
20192024
most citedThe ideal intersection property for essential groupoid C*-algebras

3 citations · 3 across the 3 of their papers we have counts for

collaborators

6 papers

math.OA2024

Intermediate subalgebras for reduced crossed products of discrete groups

Matthew Kennedy, Dan Ursu

Let be an action of a discrete group on a unital C*-algebra by *-automorphisms and let denote the corresponding reduced crossed…

math.OA2023

Simplicity of crossed products by FC-hypercentral groups

Shirly Geffen, Dan Ursu

In this paper, we give a complete, two-way characterization, of when a noncommutative crossed product is simple, in the case of being an FC-hypercentral group. T…

math.OA2021★ 3 cited

The ideal intersection property for essential groupoid C*-algebras

Matthew Kennedy, Se-Jin Kim, Xin Li +2

We characterise, in several complementary ways, étale groupoids with locally compact Hausdorff space of units whose essential groupoid C*-algebra has the ideal intersection propert…

math.OA2021

A generalized Powers averaging property for commutative crossed products

Tattwamasi Amrutam, Dan Ursu

We prove a generalized version of Powers' averaging property that characterizes simplicity of reduced crossed products , where is a countable discrete group, a…

math.OA2020

Characterizing traces on crossed products of noncommutative C*-algebras

Dan Ursu

We give complete descriptions of the tracial states on both the universal and reduced crossed products of a C*-dynamical system consisting of a unital C*-algebra and a discrete gro…

math.OA2019

Relative C*-simplicity and characterizations for normal subgroups

Dan Ursu

The notion of a plump subgroup was recently introduced by Amrutam. This is a relativized version of Powers' averaging property, and it is known that Powers' averaging property is e…