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- W2557700854 abstract "The integral of the Wigner function over a subregion of the phase-space of a quantum system may be less than zero or greater than one. It is shown that for systems with one degree of freedom, the problem of determining the best possible upper and lower bounds on such an integral, over all possible states, reduces to the problem of finding the greatest and least eigenvalues of an hermitian operator corresponding to the subregion. The problem is solved exactly in the case of an arbitrary elliptical region. These bounds provide checks on experimentally measured quasiprobability distributions." @default.
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- W2557700854 date "1999-05-28" @default.
- W2557700854 modified "2023-09-27" @default.
- W2557700854 title "Eigenvalue bounds on quasiprobability distributions and experimental tests of quantum mechanics" @default.
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