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Paley-Wiener Theorems for Integral Transforms by shraban das is a document available to read on EtoBox.

This paper presents a characterization of weighted L2 spaces through their images under various integral transformations, leading to new Paley–Wiener-type theorems that do not require analytic continuation to the complex plane. The authors utilize real variable techniques to address a class of integral transforms related to singular Sturm–Liouville boundary-value problems. The results extend existing theories and provide necessary conditions for functions to be represented as transforms of functions with co

Author
shraban das
Language
EN