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Analytic theory component amplitudes

Component amplitudes, molecular systems analytic theory, 214-233... [Pg.71]

Analytic Theory of Complex Component Amplitudes A. Modulus and Phase... [Pg.197]

Worth noting, that the imaginary time in Eq. (3.2) formally comes out from the analytic continuation procedure known in the path integral theory as the Wick rotation (Kleinert, 1995). It is based on equivalencies between tile quantum amplitudes exp(-/i/r//r) and exp(- 3H) of quantum-mechanics and quantum-statistics representation of the quantum theory, respectively. For this reason, in practical applications the working time in Eq. (3.2) has to be implemented as real one, i.e., taking the component of the imaginary axis, T = Im(/Y), since z = it = form above correspondence. [Pg.110]

See other pages where Analytic theory component amplitudes is mentioned: [Pg.86]    [Pg.86]    [Pg.93]    [Pg.110]    [Pg.197]    [Pg.214]    [Pg.214]   
See also in sourсe #XX -- [ Pg.214 , Pg.215 , Pg.216 , Pg.217 , Pg.218 , Pg.219 , Pg.220 , Pg.221 , Pg.222 , Pg.223 , Pg.224 , Pg.225 , Pg.226 , Pg.227 , Pg.228 , Pg.229 , Pg.230 , Pg.231 , Pg.232 ]

See also in sourсe #XX -- [ Pg.214 , Pg.215 , Pg.216 , Pg.217 , Pg.218 , Pg.219 , Pg.220 , Pg.221 , Pg.222 , Pg.223 , Pg.224 , Pg.225 , Pg.226 , Pg.227 , Pg.228 , Pg.229 , Pg.230 , Pg.231 , Pg.232 ]



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