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SOLVED:Consider the case of low-energy scattering from a spherical delta function shell: V(r)=αδ(r-a) where a and a are constants. Calculate the scattering amplitude, f(θ), the differential cross-section, D(θ), and the total cross-section, σ. Assume k a ≪1 so that only the ℓ=0 term contributes significantly. (To simplify matters, throw out all ℓ≠0 terms right from the start.) The main problem, of course, is to determine C0. Express your answer in terms of the dimensionless quantity β≡2 m a α/ ħ^

SOLVED:Consider the case of low-energy scattering from a spherical delta function shell: V(r)=αδ(r-a) where a and a are constants. Calculate the scattering amplitude, f(θ), the differential cross-section, D(θ), and the total cross-section, σ. Assume k a ≪1 so that only the ℓ=0 term contributes significantly. (To simplify matters, throw out all ℓ≠0 terms right from the start.) The main problem, of course, is to determine C0. Express your answer in terms of the dimensionless quantity β≡2 m a α/ ħ^

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