
doi: 10.1119/1.1971908
The relation between the Fourier transform of a scattered wave and its asymptotic behavior at large distances from the scatterer is derived rigorously, and generalized to spaces of arbitrary dimension. Using this result, a simple derivation of the partial-wave expansion is given. Also a concise representation for the Laplacian on a sphere in n dimensions is obtained.
quantum theory
quantum theory
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