Presents an analytical solution for the inverse diffraction transform kernel in optical applications, suggesting insights into wave propagation.
In diffraction tomography, optical information processing and, more generally, Fourier optics, the diffraction transform solves both the direct and the inverse boundary value propagation problem for the Helmholtz equation. Its kernel is itself an integral. It is presented an analytical solution.
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Pallotta M. (1995) studied this question.
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