Title of article :
Titchmarsh theorem for Jacobi Dini-Lipshitz functions
Author/Authors :
Boujeddaine, Mustapha Department of Mathematics and Computer Sciences - Faculty of Sciences - Equipe d'Analyse Harmonique et Probabilities - Universite Moulay Ismail - Zitoune - Meknes, Morocco , Fahlaoui, Said Department of Mathematics and Computer Sciences - Faculty of Sciences - Equipe d'Analyse Harmonique et Probabilities - Universite Moulay Ismail - Zitoune - Meknes, Morocco , Daher, Radouan Department of Mathematics - Faculty of Sciences Ain Chock - University of Hassan II - Maarif - Casablanca, Morocco
Pages :
9
From page :
93
To page :
101
Abstract :
Our aim in this paper is to prove an analog of Younis's Theorem on the image under the Jacobi transform of a class functions satisfying a generalized Dini-Lipschitz condition in the space Lp (a;β)(R+), (1 < p ≤ 2). It is a version of Titchmarsh's theorem on the description of the image under the Fourier transform of a class of functions satisfying the Dini-Lipschitz condition in Lp.
Keywords :
Dini-Lipschitz functions , Jacobi operator , Jacobi transform
Journal title :
Astroparticle Physics
Serial Year :
2016
Record number :
2441053
Link To Document :
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