activity
20162026
most citedE-theory Spectra for graded C*-algebras

2 citations · 5 across the 6 of their papers we have counts for

collaborators

6 papers

math.OA2026

Functoriality of real crossed product K-theory spectral sequences with respect to group homomorphisms

Jeffrey L. Boersema, Sarah L. Browne, Elizabeth Gillaspy +1

Spectral sequences are a key tool for computing the K-theory of a crossed product C-algebra. However, the impact of a group homomorphism on such a spectral se…

math.OA2023

The Stable Exotic Cuntz Algebras are Higher-Rank Graph Algebras

Jeffrey L. Boersema, Sarah L. Browne, Elizabeth Gillaspy

For each odd integer , we construct a rank-3 graph with involution whose real C*-algebra is stably isomorphic to the exotic Cuntz a…

math.KT2021★ 2 cited

K-homology and K-theory of pure Braid groups

Sara Azzali, Sarah L. Browne, Maria Paula Gomez Aparicio +2

We produce an explicit description of the K-theory and K-homology of the pure braid group on strands. We describe the Baum--Connes correspondence between the generators of the…

math.OA2020

E-theory for -Categories

Sarah L. Browne, Paul D. Mitchener

-theory was originally defined concretely by Connes and Higson and further work followed this construction. We generalise the definition to -categories. -categor…

math.OA2017★ 2 cited

E-theory Spectra for graded C*-algebras

Sarah L. Browne

This paper brings together C*-algebras and algebraic topology in terms of viewing a C*-algebraic invariant in terms of a topological spectrum. E-theory, E(A,B), is a bivariant func…

math.KT2016★ 1 cited

A Bott periodicity proof for real graded -algebras

Sarah L. Browne

We give a proof of Bott periodicity for real graded -algebras in terms of K- theory and E-theory. Guentner and Higson proved a similar result in the complex graded case but…