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  • The Radon transform: basic principle - Towards Data Science
    The Radon transform is the transform of our n-dimensional volume to a complete set of (n-1)-dimensional line integrals The inverse Radon transform is the transform from our complete (n-1)-dimensional line integrals back to the original image
  • An Introduction to X-ray tomography and Radon Transforms
    The appendix includes proofs of the basic microlocal properties of the Radon transform Our overarching goal is to show some of the ways integral geometry and microlocal analysis can help one understand limited data tomography
  • The Radon Transform - CMU School of Computer Science
    The Radon transform is a mapping from the Cartesian rectangular coordinates (x,y) to a distance and an angel (r,q), also known as polar coordinates An example of the transform of an image for a specific angle is given in Figure 2 4 on page 6 and Figure 2 6 on page 7
  • Tomography - Lecture 2 - The Radon Transform - YouTube
    In this lecture we introduce the Radon transform, and we examine several properties, such as shifting and scaling We develop exact formulas for the sinograms of ellipses and circles which can
  • Radon Transform - an overview | ScienceDirect Topics
    The τ - p transform, also known as the Radon transform or slant stack, is a plane wave decomposition method and is used in suppression of multiple reflections, time-variant dip filtering, trace interpolation, velocity analysis and prestack migration applications
  • Radon Transform - from Wolfram MathWorld
    The Radon transform is an integral transform whose inverse is used to reconstruct images from medical CT scans A technique for using Radon transforms to reconstruct a map of a planet's polar regions using a spacecraft in a polar orbit has also been devised (Roulston and Muhleman 1997)
  • The Radon transform
    The Radon transformed is named after the Austrian mathematician Johann Radon, who studied it in a paper that appeared in 1917 In particular he proved several inversion formulas in his paper The two-dimensional Radon transform has application in medical imaging, in particular in X-ray computed tomography





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