E.H. Lieb and J.P. Solovej: "Quantum coherent operators: a generalization of coherent states", Lett.Math.Phys. 22(1991) 145--154 Home/Search Document Not in Database Summary Related Articles Check |
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Asymptotics of Natural and Artificial Atoms in Strong.. - Lieb, Solovej, Yngvason (1997) (2 citations) Self-citation (Lieb Solovej) (Correct)
....are usually understood as maps from the classical phase space of a system into wave functions, or rather into rank one projectors, having optimal localization around the classical values. The objects used here are slightly more general and are reminiscent of the coherent operators considered in [24]. They are defined by the integral kernels Pi ;u;p (x; s; x 0 ; s 0 ) g r (x Gamma u) Pi (x ; x 0 )e ip(x3 Gammax 0 3 ) g r (x 0 Gamma u)ffi ss 0 : 61) Here is a Landau level index, u 2 R 3 , p 2 R, Pi (x ; x 0 ) is the integral kernel of the projector on ....
E.H. Lieb, J.P. Solovej, Quantum coherent operators: A generalization of coherent states, Lett. Math. Phys. 22, 145--154 (1991)
The Classical Limit of Quantum Theory - Werner (1995) (Correct)
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E.H. Lieb and J.P. Solovej: "Quantum coherent operators: a generalization of coherent states", Lett.Math.Phys. 22(1991) 145--154
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