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A satellite moving in a circular orbit of radius round the Earth of mass and radius has angular velocity

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Texts: Can you please solve this on a sheet of paper by hand? I would really appreciate it, photo attached. I have an exam soon and it would help a lot. 4. Coherent states of the quantum harmonic oscillator Consider a quantum harmonic oscillator with mass m, frequency ω, and length scale a₀ = ℏ/(mw). By definition, the coherent state with parameter α is the normalized eigenstate of the annihilation operator â, with eigenvalue α. â|α⟩ = α|α⟩ (1) a) Show that the following formula |α⟩ = e^(-|α|²/2) * ∑(n=0 to ∞) (α^n / √(n!)) |n⟩ (2) does satisfy the definition 1 of a coherent state. Moreover, show that this coherent state is normalized. Hint: The action of the annihilation operator on the energy eigenstates |n⟩ with n quanta of energy is given by â|n⟩ = √n|n-1⟩ [6 marks] b) From equation (2), show the following overcompleteness identity for the coherent states: ∫(|α⟩⟨α|) d²α = 1. Hint: The energy eigenstates are orthonormal. [4 marks] c) Show that the probability that a given coherent state |α⟩ is measured to contain n quanta of energy is equal to |⟨n|α⟩|² = e^(-|α|²) * (|α|²)^n / n! (n = 0, 1, 2, ...) [4 marks] d) Using the above formula, compute the expectation values ⟨α|N|α⟩ and ⟨α|N̂α⟩, where N̂ is the number operator, defined by N̂ = ∑(n=0 to ∞) n|n⟩⟨n|. [6 marks] Hint: To compute N̂², recall that the energy eigenstates are orthonormal.
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Question Text
A satellite moving in a circular orbit of radius round the Earth of mass and radius has angular velocity
TopicGravitation
SubjectPhysics
ClassClass 11
Answer TypeText solution:1
Upvotes94