On the Picard Group of a Continuous Trace C ∗ -Algebra

DOI10.2307/1998651zbMath0458.46042OpenAlexW4243533873MaRDI QIDQ3908051

Iain Raeburn

Publication date: 1981

Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/1998651

zbMATH Keywords

Picard groupimprimitivity bimoduleinduced actionscontinuous trace C*-algebra

Mathematics Subject Classification ID

General theory of (C^*)-algebras (46L05) Separable algebras (e.g., quaternion algebras, Azumaya algebras, etc.) (16H05) Automorphisms of selfadjoint operator algebras (46L40)

Related Items (11)

Isomorphisms of function modules, and generalized approximation in modulus ⋮ Crossed products whose primitive ideal spaces are generalized trivial \(\hat G\)-bundles ⋮ An equivariant Brauer group and actions of groups on \(C^*\)-algebras ⋮ Duality of restriction and induction for 𝐶*-coactions ⋮ The equivariant Brauer groups of commuting free and proper actions are isomorphic ⋮ Gluing Hilbert \(C^\ast\)-modules over the primitive ideal space ⋮ Symmetries of the \(C^\ast \)-algebra of a vector bundle ⋮ Operator algebras and Mauldin-Williams graphs ⋮ Quantum Heisenberg manifolds as twisted groupoid \(C^\ast\)-algebras ⋮ Mauldin-Williams graphs, Morita equivalence and isomorphisms ⋮ Induced C *-algebras and a symmetric imprimitivity theorem

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