The Radon Transform on Rn
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It was proved by J. Radon in 1917 that a differentiable function on R3 can be determined explicitly by means of its integrals over the planes in R3. Let J(ω, p) denote the integral of f over the hyperplane 〈x, ω〉 = p, ω denoting a unit vector and 〈,〉 the inner product.
KeywordsPlane Wave Compact Support Inversion Formula Radon Transform Bibliographical Note
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