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Exponential Radon transform inversion based on harmonic analysis of the Euclidean motion group
2005
IEEE International Conference on Image Processing 2005
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This paper presents a new method for the exponential Radon transform inversion based on harmonic analysis of the Euclidean motion group (M (2)). The exponential Radon transform is modified to be formulated as a convolution over M (2). The convolution representation leads to a block diagonalization of the modified exponential Radon transform in the Euclidean motion group Fourier domain, which provides a deconvolution type inversion for the exponential Radon transform. Numerical examples are presented to show the viability of the proposed method.
doi:10.1109/icip.2005.1530466
dblp:conf/icip/YarmanY05
fatcat:yn6ktsxg2nffll2i6gzzvgelxi