Convergence of Hermite expansions in modulation spaces

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Authors: Philippe Jaming, Michael Speckbacher
Cited by: 0

Abstract

The aim of this paper is to give an elementary proof that Hermite expensions of a function $f$ in the modulation space $M^p(R)$ converges to $f$ in $M^p(R)$ when $1< p

Fields of Study & Subjects

Mathematical Analysis and Transform Methods Holomorphic and Operator Theory Advanced Banach Space Theory

Publication details

Journal / source
arXiv (Cornell University)
Publication date
8 January 2026
Document type
Preprint