An application to probability laws of the noncontinuity of the inverse Radon transform
Let Rf be the Radon transform of a function \(f\in L_ 1({\mathbb{R}}^ n)\). A sequence \((f_ k)\) is constructed satisfying \(\| f_ k\|_ 1\geq \gamma >0,\quad \| Rf_ k\|_{\infty,1}\to 0,\quad k\to \infty.\) An application to marginals is given.
scientific article; zbMATH DE number 4157231