Inequalities for the Derivatives of the Radon Transform on Convex Bodies
Wyatt Gregory (University of Missouri, Columbia)
Abstract: It has been shown that the sup-norm of the Radon transform of a probability density defined on an origin-symmetric convex body of volume 1 is bounded from below by a positive constant that depends only on the dimension. Using Fourier analysis, we extend this estimate to the derivatives of the Radon transform. We also provide a comparison theorem for these derivatives.
analysis of PDEsmetric geometryprobability
Audience: researchers in the topic
Online asymptotic geometric analysis seminar
Series comments: The link: technion.zoom.us/j/99202255210
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Organizers: | Galyna Livshyts*, Liran Rotem*, Dmitry Ryabogin, Konstantin Tikhomirov, Artem Zvavitch |
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