\(C^ *\)-algebras with a two-point dual

DOI10.1016/0022-1236(72)90031-6zbMath0235.46089OpenAlexW1980248990MaRDI QIDQ2551944

Horst Behncke, Horst Leptin

Publication date: 1972

Published in: Journal of Functional Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-1236(72)90031-6

Mathematics Subject Classification ID

Linear operators defined by compactness properties (47B07) General theory of (C^*)-algebras (46L05)

Related Items (17)

Logic of infinite quantum systems ⋮ Some concrete realizations of Bratteli-diagrams ⋮ Computing on Lattice-Ordered Abelian Groups ⋮ Turing complexity of Behncke-Leptin \(C^*\)-algebras with a two-point dual ⋮ Hopfian \(\ell\)-groups, MV-algebras and AF \({\mathrm{C}^{*}}\)-algebras ⋮ Word problems in Elliott monoids ⋮ Second-dual, liminal C*-algebras ⋮ Revisiting the Farey AF algebra ⋮ Confluence and combinatorics in finitely generated unital lattice-ordered abelian groups ⋮ Gödel incompleteness in AF C*-algebras ⋮ Bratteli diagrams via the De Concini–Procesi theorem ⋮ On the classification of inductive limits of sequences of semisimple finite-dimensional algebras ⋮ Recognizing the Farey-Stern-Brocot AF algebra ⋮ C\(^*\)-algebras with finite duals ⋮ AF-algebras with lattice-ordered \(K_0\): logic and computation ⋮ Classification of C\(^*\)-algebras with a finite dual ⋮ Scattered C*-algebras with almost finite spectrum

Cites Work

• \(C^ *\)-Algebren mit geordneten Ideal Folgen. (\(C^ *\)-algebras with ordered ideal sequences)
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