Abridge 发表于 2025-3-21 18:32:38
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-Invariance and ,-Traces,Neumann algebra (denoted always by P) generated by all A. and the center Z of M, we get a slightly different definition of .-invariance (with coincidence of both notions for a normal f . 0) and nothing is changed. Such a choice of P has to be taken in definition 9.2.watertight, 发表于 2025-3-22 01:35:06
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Technical Properties of the Domain,rhood V of zero such that, for every ɛ > 0, there exists a bounded set M. in E satisfying V ⊂ ɛU + M.. In particular, it is easily seen that every subspace A ⊂ B (., .) with A = A*, endowed with topology ρ, is quasi-normable.装勇敢地做 发表于 2025-3-22 13:03:05
Gelfand Transformation,s (.,‖ ‖A..), i ∈ . are Banach spaces: it follows that . is an abelian ℂ *-algebra containing Id, and consists of operators sending D into itself. Let .’. be the Banach space dual of the ℂ* -algebra . and K be the spectrum (i.e., the set of characters) of .’ which is known to be compact for σ (.’.,Console 发表于 2025-3-22 19:06:44
Cofinal Central Systems and Derivations, Ā. (H) by hypothesis), such that the center of M. contains all Ā.. Then it is clear that M. ⊂ L (.), and it follows that . = U. M.A. × A. is a ⋆-algebra, with natural domain . satisfying condition I, with all A. as a cofinal central system.标准 发表于 2025-3-22 21:37:28
-Invariance and ,-Traces,be ultraweakly closed, satisfying condition II, with a cofinal sequence A., and let M be the von Neumann algebra .. We denote by P the abelian von Neumann algebra generated by all A. and by P. the group of unitary operators of P. Let . be the group of automorphisms of M of the form B ∈ M➙U B U. ∈ M,最有利 发表于 2025-3-23 04:15:41
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