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A Discrete Modulo N Projective Radon Transform for N × N Images.

, and . DGCI, volume 3429 of Lecture Notes in Computer Science, page 136-147. Springer, (2005)

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Orthogonal discrete Radon transform over pn×pn images. Signal Processing, 86 (8): 2040--2050 (August 2006)Building a bone μCT images atlas for micro-architecture recognition., , , , , and . Medical Imaging: Biomedical Applications in Molecular, Structural, and Functional Imaging, volume 9417 of SPIE Proceedings, page 94172Q. SPIE, (2015)A Geometry Driven Reconstruction Algorithm for the Mojette Transform., , and . DGCI, volume 4245 of Lecture Notes in Computer Science, page 122-133. Springer, (2006)On Correcting the Unevenness of Angle Distributions Arising from Integer Ratios Lying in Restricted Portions of the Farey Plane., and . IWCIA, volume 3322 of Lecture Notes in Computer Science, page 110-121. Springer, (2004)Lossless Image Compression and Selective Encryption using a Discrete Radon Transform., , , and . ICIP (4), page 465-468. IEEE, (2007)Geometric Shape Effects in Redundant Keys used to Encrypt Data Transformed by Finite Discrete Radon Projections., and . DICTA, page 16. IEEE Computer Society, (2005)A Discrete Modulo N Projective Radon Transform for N × N Images., and . DGCI, volume 3429 of Lecture Notes in Computer Science, page 136-147. Springer, (2005)Erasure Coding with the Finite Radon Transform., , , and . WCNC, page 1-6. IEEE, (2010)Redundant image representation via multi-scale digital Radon projections., , and . ICIP, page 2920-2923. IEEE, (2008)Mapping between Digital and Continuous Projections via the Discrete Radon Transform in Fourier Space., and . DICTA, page 263-272. CSIRO Publishing, (2003)