Abstract
A variety of inversions of the exponential Radon transform have beenderived based on the circular harmonic transform in Fourierspace by several research groups. In this paper, we derive aCormack-type inversion of the exponential Radon transform byemploying the circular harmonic transform directly in theprojection space and in the image space instead of the Fourierspace. This solution of the generalized Cormack equation isapplicable to the exponential Radon transform with a complex parameterand can be used for reconstruction not only in single-photonemission tomography but also in polarized tomography of stresstensor fields.
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