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A generalization of the Funk–Radon transform
Inverse Problems, 2017Abstract The Funk–Radon transform assigns to a function on the two-sphere its mean values along all great circles. We consider the following generalization: we replace the great circles by the small circles being the intersection of the sphere with planes containing a common point
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The Funk–Radon transform for hyperplane sections through a common point
Analysis and Mathematical Physics, 2020Michael Quellmalz
exaly
Simultaneous source separation using a robust Radon transform
Geophysics, 2014M D Sacchi, Amr Ibrahim
exaly
A new shape descriptor defined on the Radon transform
Computer Vision and Image Understanding, 2006Laurent Wendling, Salvatore Tabbone
exaly
On the Determination of a Function from Its Conical Radon Transform with a Fixed Central Axis
SIAM Journal on Mathematical Analysis, 2016Sunghwan Moon
exaly
A Range Description for the Planar Circular Radon Transform
SIAM Journal on Mathematical Analysis, 2006Peter Kuchment, Gaik Ambartsoumian
exaly