dedicated to professor marc a. rieffel on the occasion of his sixtieth birthday A general commutation theorem is proved for tensor products of von Neumann algebras over common von Neumann subalgebras. Roughly speaking, if the noncommon parts of two von Neumann algebras M 1 and M 2 on the same Hilber
The Commutation Theorem for Tensor Products of von Neumann Algebras
โ Scribed by Rieffel, M. A.; van Daele, A.
- Book ID
- 120093797
- Publisher
- Oxford University Press
- Year
- 1975
- Tongue
- English
- Weight
- 109 KB
- Volume
- 7
- Category
- Article
- ISSN
- 0024-6093
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๐ SIMILAR VOLUMES
We introduce the central Haagerup tensor product \(\mathscr{A} \otimes{ }_{g h}\), for a von Neumann algebra \(\mathscr{A}\). and we show that the natural injection into the space \(C B(\mathscr{A}, \mathscr{A})\) of completely bounded maps on \(h\) is isometric. This is used to study mappings betwe
MV-algebras are the models of the time-honored equational theory of magnitudes with unit. Introduced by Chang as a counterpart of the infinite-valued sentential calculus of ลukasiewicz, they are currently investigated for their relations with AF C\*-algebras, toric desingularizations, and lattice-or