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Suppose the perturbation has time dependence: H =Velut for the initial conditions: C. (0) = 1. Ch0)-0 The transition probability is .a (t) 2rw sin (w t), where w=(w -w ab .b Pamole) = Kel cos (m,), where w, = / (w-w)² +(V»/)° 2ho, .c Pa-o(0) = sin (m,t), where w, =V (w-m)²+(Vo/} .d where o, = (w-w)² +(V»/+)² 2ho,

Suppose the perturbation has time dependence: H =Velut for the initial conditions: C. (0) = 1. Ch0)-0 The transition probability is .a (t) 2rw sin (w t), where w=(w -w ab .b Pamole) = Kel cos (m,), where w, = / (w-w)² +(V»/)° 2ho, .c Pa-o(0) = sin (m,t), where w, =V (w-m)²+(Vo/} .d where o, = (w-w)² +(V»/+)² 2ho,

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Suppose the perturbation has time dependence: H = Veut, for the initial conditions: Ca (0) = 1. 2 Ch(0) = 0 %3! The transition probability is .a sin (w t), where w =(w -w (t): ab 2rw ab .b Pa-olt) =| 2ho, cos (m,t), where w, =/ (@-w)² +(V»/)° .C Pamol) = sin (0,t), where w, = (@-w,)² +(V»/+)° .d Pa-b(t) = , where w, =(w-j²+(Væ/#)²
Transcribed Image Text:Suppose the perturbation has time dependence: H = Veut, for the initial conditions: Ca (0) = 1. 2 Ch(0) = 0 %3! The transition probability is .a sin (w t), where w =(w -w (t): ab 2rw ab .b Pa-olt) =| 2ho, cos (m,t), where w, =/ (@-w)² +(V»/)° .C Pamol) = sin (0,t), where w, = (@-w,)² +(V»/+)° .d Pa-b(t) = , where w, =(w-j²+(Væ/#)²
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