Norm of a Derivation on a Von Neumann Algebra

DOI10.2307/1996301zbMath0252.46085OpenAlexW4244559588MaRDI QIDQ5665739

P. Gajendragadkar

Publication date: 1972

Full work available at URL: https://doi.org/10.2307/1996301

Mathematics Subject Classification ID

General theory of von Neumann algebras (46L10)

Related Items (13)

Measuring noncommutativity in \(C^{*}\)-algebras ⋮ The Dixmier property and tracial states for \(C^\ast\)-algebras ⋮ Inner derivations and weak-2-local derivations on the \(\mathrm {C}^*\)-algebra \(C_0(L,A)\) ⋮ Norms of skew-adjoint derivations with values in the predual of a semifinite von Neumann algebra ⋮ Leibniz seminorms and best approximation from \(C^*\)-subalgebras ⋮ On the stability of some preservers ⋮ Divisible operators in von Neumann algebras ⋮ Birkhoff-James orthogonality and applications: a survey ⋮ On the Relative Reflexivity of Finitely Generated Modules of Operators ⋮ Structure theorem of the generator of a norm continuous completely positive semigroup: an alternative proof using Bures distance ⋮ On the distance of the composition of two derivations to the generalized derivations ⋮ On orthogonality of elementary operators in norm-attainable classes ⋮ Derived C\(^*\)-algebras of primitive C\(^*\)-algebras

Cites Work

• Unnamed Item
• Unitary invariants for representations of operator algebras
• Derivations of operator algebras
• Derivations of \(W^ *\)-algebras
• Derivations and automorphisms of operator algebras
• Derivations and automorphisms of operator algebras. II
• The norm of a derivation

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