\(C^*\)-algebras of generalized Boolean dynamical systems as partial crossed products
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Publication:6063391
DOI10.1007/s10801-022-01170-xarXiv2202.02008MaRDI QIDQ6063391
Eun Ji Kang, Gilles Gonçalves de Castro
Publication date: 7 November 2023
Published in: Journal of Algebraic Combinatorics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2202.02008
\(C^*\)-algebraspartial actionspartial crossed productsgraded idealsgauge-invariant idealsgeneralized Boolean dynamical systems
Topological dynamics (37B99) Noncommutative dynamical systems (46L55) General theory of (C^*)-algebras (46L05)
Cites Work
- Unnamed Item
- Partial actions and KMS states on relative graph \(C^\ast\)-algebras
- \(C^\ast\)-algebras associated to Boolean dynamical systems
- Inverse semigroups and combinatorial \(C^*\)-algebras
- A groupoid approach to C*-algebras
- A class of C*-algebras and topological Markov chains
- Partial dynamical systems and the KMS condition
- Infinite sum relations on universal \(\mathrm{C}^{\ast}\)-algebras
- Boundary path groupoids of generalized Boolean dynamical systems and their \(C^{\ast}\)-algebras
- Labelled space \(C^\ast \)-algebras as partial crossed products and a simplicity characterization
- Gauge-invariant ideals of \(C^\ast \)-algebras of Boolean dynamical systems
- Inverse semigroups associated with labelled spaces and their tight spectra
- Partial dynamical systems and C*-algebras generated by partial isometries
- On partial actions and groupoids
- Partial Dynamical Systems, Fell Bundles and Applications
- NON-COMMUTATIVE STONE DUALITY: INVERSE SEMIGROUPS, TOPOLOGICAL GROUPOIDS AND C*-ALGEBRAS
- A class of \boldmath{$C^*$}-algebras generalizing both graph algebras and homeomorphism \boldmath{$C^*$}-algebras I, fundamental results
- Twisted topological graph algebras are twisted groupoid$C^∗$-algebras
- Leavitt Path Algebras as Partial Skew Group Rings
- Leavitt path algebras of labelled graphs
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