A uniqueness theorem for twisted groupoid \(C^{*}\)-algebras
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Publication:2149494
DOI10.1016/j.jfa.2022.109551zbMath1504.46063arXiv2103.03063OpenAlexW3133795053MaRDI QIDQ2149494
Publication date: 29 June 2022
Published in: Journal of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2103.03063
Related Items (3)
The local bisection hypothesis for twisted groupoid C*-algebras ⋮ Alexandrov groupoids and the nuclear dimension of twisted groupoid \(C^\ast\)-algebras ⋮ Simplicity of twisted C*-algebras of Deaconu-Renault groupoids
Cites Work
- Unnamed Item
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- The equivalence relations of local homeomorphisms and Fell algebras
- Homology for higher-rank graphs and twisted \(C^*\)-algebras
- Simplicity of twisted \(C^\ast\)-algebras of higher-rank graphs and crossed products by quasifree actions
- A groupoid approach to C*-algebras
- Counterexamples to the Baum-Connes conjecture
- On the \(K\)-theory of twisted higher-rank-graph \(C^{\ast }\)-algebras
- Cartan subalgebras and the UCT problem
- K-theory and homotopies of twists on ample groupoids
- Cartan subalgebras for non-principal twisted groupoid \(C^\ast\)-algebras
- Cartan subalgebras and the UCT problem. II
- Graded \(C^*\)-algebras and twisted groupoid \(C^*\)-algebras
- Twisted Steinberg algebras
- Every classifiable simple C\(^*\)-algebra has a Cartan subalgebra
- \(K\)-theory for group \(C^*\)-algebras and semigroup \(C^*\)-algebras
- An elementary approach to \(C^*\)-algebras associated to topological graphs
- Operator algebras. Theory of \(C^*\)-algebras and von Neumann algebras
- Cartan subalgebras in \(C^\ast\)-algebras of Hausdorff étale groupoids
- Essential crossed products for inverse semigroup actions: simplicity and pure infiniteness
- The representation theory of C*-algebras associated to groupoids
- A non-amenable groupoid whose maximal and reduced $C^*$-algebras are the same
- Cartan subalgebras in C*-algebras
- On C*-Diagonals
- Continuous Trace Groupoid $C^*$-Algebras, II.
- Ergodic equivalence relations, cohomology, and von Neumann algebras
- Ergodic Equivalence Relations, Cohomology, and Von Neumann Algebras. I
- Ergodic Equivalence Relations, Cohomology, and Von Neumann Algebras. II
- Extensions, Restrictions, and Representations of States on C ∗ - Algebras
- Twisted topological graph algebras are twisted groupoid$C^∗$-algebras
- On twisted higher-rank graph 𝐶*-algebras
- Decomposing the 𝐶*-algebras of groupoid extensions
- Intermediate C*-algebras of Cartan embeddings
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