activity
20142017
most citedOn some permanence properties of exact groupoids

6 citations · 7 across the 3 of their papers we have counts for

collaborators

7 papers

math.OA2017

Some consequences of the stabilization theorem for Fell bundles over exact groupoids

Scott M. LaLonde

We investigate some consequences of a recent stabilization result of Ionescu, Kumjian, Sims, and Williams, which says that every Fell bundle -algebra is Morita equivalent to a…

math.OA2017

Condition (K) for inverse semigroups and the ideal structure of their -algebras

Scott M. LaLonde, David Milan, Jamie Scott

Inspired by results for graph -algebras, we investigate connections between the ideal structure of an inverse semigroup and that of its tight -algebra by relating ide…

math.OA2017★ 6 cited

On some permanence properties of exact groupoids

Scott M. LaLonde

A locally compact groupoid is said to be exact if its associated reduced crossed product functor is exact. In this paper, we establish some permanence properties of exactness, incl…

math.DS2016

Allowed patterns of symmetric tent maps via commuter functions

Kassie Archer, Scott M. LaLonde

We introduce a new technique to study pattern avoidance in dynamical systems, namely the use of a commuter function between non-conjugate dynamical systems. We investigate the prop…

math.OA2015

Amenability and Uniqueness for Groupoids Associated with Inverse Semigroups

Scott M. LaLonde, David Milan

We investigate recent uniqueness theorems for reduced -algebras of Hausdorff étale groupoids in the context of inverse semigroups. In many cases the distinguished subalgebra i…

math.OA2014★ 1 cited

Equivalence and Exact Groupoids

Scott M. LaLonde

Given two locally compact Hausdorff groupoids and and a -equivalence , one can construct the associated linking groupoid . This is reminiscent of the linking a…

math.OA2014

Nuclearity and Exactness for Groupoid Crossed Products

Scott M. LaLonde

Let be a groupoid dynamical system. We show that if is assumed to be measurewise amenable and the section algebra is nucle…