Spatiality of *-derivations of partial O*-algebras
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Publication:4873530
DOI10.1063/1.530994zbMath0884.47020OpenAlexW2007124528MaRDI QIDQ4873530
Camillo Trapani, Atsushi Inoue, Jean-Pierre Antoine
Publication date: 16 April 1996
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.530994
infinitesimal generatorsspatialityalgebra of unbounded operatorsone-parameter groups of automorphisms\(*\)-derivationspartial \(\text{GW}^*\)-algebraspartial \(\text{O}^*\)-algebras
Related Items (2)
O* - Dynamical Systems and * - Derivations of Unbounded Operator Algebras ⋮ Unbounded derivations and \(^*\)-automorphisms groups of Banach quasi \(^*\)-algebras
Cites Work
- Partial\(^*\)-algebras of closed linear operators in Hilbert space
- Partial \({}^*\)-algebras of closable operators. I: The basic theory and the abelian case
- Algebras of unbounded operators and quantum dynamics
- Derivations of operator algebras into spaces of unbounded operators
- Partial \(\star\)-algebras of closable operators. II: States and representations of partial \(\star\)-algebras
- Derivations and automorphisms of operator algebras
- Strongly Cyclic Vectors for PartialOp*-Algebras
- V*-algebras: A particular class of unbounded operator algebras
- Canonical commutation relations on the interval
- States and derivations on quasi-*-algebras
- Normal forms on partial O*-algebras
- Spatial theory of *-automorphisms of partial O*-algebras
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