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- W2543668453 abstract "Let H_1 and H_2 be complex Hilbert spaces, L_1=P(H_1) and L_2=P(H_2) the lattices of closed subspaces, and let L be a complete atomistic lattice. We prove under some weak assumptions relating L_i and L, that if L admits an orthocomplementation, then L is isomorphic to the separated product of L_1 and L_2 defined by Aerts. Our assumptions are minimal requirements for L to describe the experimental propositions concerning a compound system consisting of so called separated quantum systems. The proof does not require any assumption on the orthocomplementation of L." @default.
- W2543668453 created "2016-11-04" @default.
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- W2543668453 date "2004-05-18" @default.
- W2543668453 modified "2023-09-24" @default.
- W2543668453 title "A simple characterization of Aerts's separated product" @default.
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