- #1
kakarukeys
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Is it true that unitary transform in QM corresponds to canonical transformation in classical mechanics in this way:
[tex]\hat{U}\Psi[O] = \Psi[O'][/tex]
state [tex]\Psi[O][/tex] is a functional of the observable algebra, satisfying positivity and normalization conditions. [tex]O'[/tex] is the canonically transformed observable.
what does it look like in the case of wave function [tex]\psi(x)[/tex] ?
[tex]\hat{U}\Psi[O] = \Psi[O'][/tex]
state [tex]\Psi[O][/tex] is a functional of the observable algebra, satisfying positivity and normalization conditions. [tex]O'[/tex] is the canonically transformed observable.
what does it look like in the case of wave function [tex]\psi(x)[/tex] ?
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