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- W1545621056 abstract "1. IntroductionThe study of Hochschild cohomology for von Neumann algebras can be tracedback to a well-known theorem, due separately to Kadison [6] and Sakai [10], whichstates that every derivation δ: M → M on a von Neumann algebra M is inner,that is, there exists an element a∈ Msuch that δ(x) = xa−ax,for all x∈ M. Thiscorresponds to the vanishing of the first continuous Hochschild cohomology group,H" @default.
- W1545621056 created "2016-06-24" @default.
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- W1545621056 date "2007-01-04" @default.
- W1545621056 modified "2023-09-27" @default.
- W1545621056 title "HOCHSCHILD COHOMOLOGY OF II1 FACTORS WITH CARTAN MASAS" @default.
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