Nuclear dimension of extensions of commutative C-algebras by Kirchberg algebras

Nuclear dimension of extensions of commutative C-algebras by Kirchberg algebras

We compute the nuclear dimension of extensions of C*-algebras involving commutative unital quotients and stable Kirchberg ideals. We identify the finite directed graphs whose C*-algebras are covered by this theorem.

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Hauptverfasser: Evington, Samuel, Ng, Abraham C. S, Sims, Aidan, White, Stuart
Format: Artikel
Sprache:eng
Schlagworte:
Mathematics - Operator Algebras
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Zusammenfassung:We compute the nuclear dimension of extensions of C*-algebras involving commutative unital quotients and stable Kirchberg ideals. We identify the finite directed graphs whose C*-algebras are covered by this theorem.
DOI:10.48550/arxiv.2409.12872