activity
20022026
most citedK-Theory for Real C*-algebras via Unitary Elements with Symmetries

21 citations · 29 across the 13 of their papers we have counts for

collaborators

13 papers

math.KT2026

The real -theory of the sphere with an arbitrary involution

Jeffrey L. Boersema

We complete the investigation begun in a previous paper to find unitary representations of the non-trivial real -theory elements for the sphere with an involution. Here we…

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.KT2025

The -Theory of the Sphere with the Antipodal Involution

Jeffrey L Boersema

This is a thorough investigation on the real -theory of the sphere associated with the antipodal involution. We calculate the algebraic structure of real -theory and un…

math.OA2024

Real -Theory for -Algebras: Just the Facts

Jeff Boersema, Claude Schochet

This work is intended to present the basic properties of -theory for real -algebras and to explain its relationship with complex -theory and with - theory. Whenever…

math.OA2024

Real and complex K-theory for higher rank graph algebras arising from cube complexes

Jeffrey L Boersema, Alina Vdovina

Using the Evans spectral sequence and its counter-part for real -theory, we compute both the real and complex -theory of several infinite families of -algebras based on…

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…