Consider a particle subject to a one-dimensional harmonic oscillator potential. Suppose at t = 0 the state vector is given by lb)=exp-ipa/h) 0), (4) where p is the momentum operator, and a is a constant length. Using the Heisenberg picture, evaluate the expectation value (x) for t > 0.
Consider a particle subject to a one-dimensional harmonic oscillator potential. Suppose at t = 0 the state vector is given by lb)=exp-ipa/h) 0), (4) where p is the momentum operator, and a is a constant length. Using the Heisenberg picture, evaluate the expectation value (x) for t > 0.
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Transcribed Image Text:Consider a particle subject to a one-dimensional harmonic oscillator potential. Suppose at t = 0 the
state vector is given by
lb)=exp-ipa/h) 0),
(4)
where p is the momentum operator, and a is a constant length. Using the Heisenberg picture, evaluate
the expectation value (x) for t > 0.
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