On a class of stably finite nuclear \(C^*\)-algebras

DOI10.1007/BF01378782zbMath0837.46043MaRDI QIDQ1907228

Ghislain Vaillant

Publication date: 17 April 1996

Published in: Integral Equations and Operator Theory (Search for Journal in Brave)

zbMATH Keywords

quasidiagonal extensionseparable \(C^*\)-algebrasFølner type conditionNF-algebranuclear \(C^*\)-subalgebranuclear finite algebra

Mathematics Subject Classification ID

General theory of (C^*)-algebras (46L05) Linear operator approximation theory (47A58) Inductive and projective limits in functional analysis (46M40) Quasitriangular and nonquasitriangular, quasidiagonal and nonquasidiagonal linear operators (47A66)

Related Items (1)

Quasidiagonal morphisms and homotopy

Cites Work

• Unnamed Item
• The full C*-algebra of the free group on two generators
• \(C^*\)-algebras associated with groups with Kazhdan's property T
• The completely positive lifting problem for \(C^*\)-algebras
• Homotopy invariance of Ext\((\mathcal A)\)
• Around quasidiagonal operators
• Generalized inductive limits of finite-dimensional \(C^*\)-algebras
• A note on quasi-diagonal \(C^*\)-algebras and homotopy
• Subalgebras of \(C^ *\)-algebras
• Inductive limit and infinite direct product of operator algebras
• A separable quasidiagonal C*-algebra with a non-quasidiagonal quotient by the compact operators
• Nuclear C ∗ -Algebras and the Approximation Property
• Ten problems in Hilbert space

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