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• W2147942742 abstract "The transformation of the wave functions induced by a given canonical transformation in the classical phase space, (q i ; p i ) → (Q i ; P i ), is considered. In the examples presented here, the kernel of the integral transform turns out to be essentially exp(iΛ/Ћ), where Λ(q i ;Q i ) is defined by P i dQ i = p i dq i + dΛ. In the case of the time evolution, which is a canonical transformation, the kernel of the transform is the propagator, and is obtained directly by making use of the solution to the classical equations of motion." @default.
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• W2147942742 date "2009-01-01" @default.
• W2147942742 modified "2023-09-26" @default.
• W2147942742 title "Representation of canonical transformations in quantum mechanics" @default.
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