Consider a harmonic oscillator with Hamiltonian = (1/2m)p+ mu. Assume that at time = 0 the oscillator
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Consider a harmonic oscillator with Hamiltonian = (1/2m)p+ mu. Assume that at time = 0 the oscillator is in an eigenstate of the momentum operator, (0) Po) (pol.
(a) Write the Liouville equation in the momentum basis.
(b) Compute the density matrix (p\p(t))\p), at time t.
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