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- W2086953584 abstract "The description of an n-particle quantum system by a one-particle density matrix (ϱ(1)) is incomplete if the system is prepared by mixing nonorthogonal states. For the case of two nonorthogonal states (F, G), where ϱ(1) = ƒF+gG, it is indicated how to estimate a two-particle density matrix (ϱ(2)) which yields ϱ(1) under partial tracing and for which there are observables (F⊗G, g⊗F, G⊗G, F⊗F), the expected values (transition probabilities) of which are Tr[ϱ(2) (F⊗G)]=ƒg, Tr[ϱ(2) (G⊗ F)]=ƒg, Tr[ϱ(2) (G⊗G)]=g2 and Tr[ϱ(2) (F⊗F)]=ƒ2, respectively. If F and G are orthogonal, then ϱ(2)=ϱ(1)⊗ϱ(1). A framework for representing compound quantum systems of van Groenendael and Tillieu is utilized." @default.
- W2086953584 created "2016-06-24" @default.
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- W2086953584 date "1992-09-01" @default.
- W2086953584 modified "2023-09-25" @default.
- W2086953584 title "Maximum-entropy estimation of a two-particle density matrix from a mixture of a particle into two nonorthogonal states" @default.
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- W2086953584 doi "https://doi.org/10.1016/0375-9601(92)90453-s" @default.
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