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A representation of fuzzy quantum posets of type I, II

In: Tatra Mountains Mathematical Publications, vol. 1, no. 1
Le Ba Long
Detaily:
Rok, strany: 1992, 93 - 98
O článku:
Let $(Ω, M)$ be a fuzzy quantum poset of type I, II, or FQP of type I, II for short. For Boolean representations of fuzzy quantum spaces, see [M. Navara: Boolean representation of fuzzy quantum space, (to appear)]. By a representation of $(Ω, M)$ we mean a quantum logic $M$ (i.e., an orthocomplemented $σ$-orthocomplete orthomodular poset, see [V. S. Varadarajan: Geometry of Quantum Theory, Van Nostrand, New York, 1968] with a homomorphism $h:M\oversetonto\to\longleftrightarrowM$ such that for any state s on $M$ and any observable $\overline X$ on $M$ there is a state $\bar s$ on $M$ and observable $X$ on $M$ such that the following diagram commutes (where $B(\Bbb R)$ is the Borel $σ$-algebra of the real line $\Bbb R$).
Ako citovať:
ISO 690:
Long, L. 1992. A representation of fuzzy quantum posets of type I, II. In Tatra Mountains Mathematical Publications, vol. 1, no.1, pp. 93-98. 1210-3195.

APA:
Long, L. (1992). A representation of fuzzy quantum posets of type I, II. Tatra Mountains Mathematical Publications, 1(1), 93-98. 1210-3195.