Ph. Blanchard, Ph. Combe, M. Sirugue, and M. Sirugue-Collin: "Estimates of quantum deviations from classical mechanics using large deviation results", in: L. Accardi and W. von Waldenfels: "Quantum probability and applications II", Springer Lect.Not.Math. 1136, Berlin 1985

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The Classical Limit of Quantum Theory - Werner (1995)   (Correct)

....do correspond to (a subclass of ) convergent states in our approach (see Section 4.8) Their limits are measures supported by Lagrangian manifolds in phase space, hence they have a curious intermediate position between point measures and general measures. B) Wigner functions. Wig,BB,Bru,BCSS,Ara] It is often claimed that quantum mechanics has an equivalent reformulation in terms of Wigner s phase space distribution functions. The classical limit could then be stated very simply in terms of these functions. However, the premise is only partly correct. Since the Wigner function of a ....

Ph. Blanchard, Ph. Combe, M. Sirugue, and M. Sirugue-Collin: "Estimates of quantum deviations from classical mechanics using large deviation results", in: L. Accardi and W. von Waldenfels: "Quantum probability and applications II", Springer Lect.Not.Math. 1136, Berlin 1985

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