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20192026
most citedEssential crossed products for inverse semigroup actions: simplicity and pure infiniteness

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

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5 papers · 1 filter

math.OA2026

C*-irreducible regular inclusions, Galois correspondence and aperiodicity

B. K. Kwaśniewski, R. Meyer

We characterise C*-irreducible regular C*-inclusions using a number of different conditions considered by different authors. In particular, we show that all C*-irreducible regular…

math.OA2026

A universal property for groupoid C*-algebras. II. Fell bundles

Alcides Buss, Rohit Holkar, Ralf Meyer

We define possibly unsaturated, upper semicontinuous Fell bundles over Hausdorff, locally compact groupoids and establish a universal property for representations of their full sec…

math.OA2026

A universal coefficient theorem for actions of finite cyclic groups of square-free order on C*-algebras

Ralf Meyer, George Nadareishvili

We prove a Universal Coefficient Theorem for objects in the bootstrap class in the equivariant Kasparov category for a finite cyclic group of square-free order.

math.OA2021★ 3 cited

Ideal structure and pure infiniteness of inverse semigroup crossed products

B. K. Kwaśniewski, R. Meyer

Let be a -inclusion. We give efficient conditions under which separates ideals in , and is purely infinite if every positive element in is proper…

math.OA2019★ 13 cited

Essential crossed products for inverse semigroup actions: simplicity and pure infiniteness

B. K. Kwasniewski, R. Meyer

We study simplicity and pure infiniteness criteria for C*-algebras associated to inverse semigroup actions by Hilbert bimodules and to Fell bundles over etale not necessarily Hausd…