Nuclear Dimension of Graph C^∗-Algebras with Condition (K)

Authors

Gregory Faurot, University of Nebraska-LincolnFollow
Christopher Schafhauser, University of Nebraska-LincolnFollow

Document Type

Article

Date of this Version

10-24-2023

Citation

2020 Mathematics Subject Classification. 46L05.

Comments

Open access.

Abstract

We prove that for any countable directed graph E with Condition (K), the associated graph C^*-algebra C^*(E) has nuclear dimension at most 2. Furthermore, we provide a sufficient condition producing an upper bound of 1.