Title of article :
An Lp-Lq-Version Of Morgan's Theorem For The Generalized Fourier Transform Associated with a Dunkl Type Operator
Author/Authors :
Loualid, E.M Laboratory Topology - Algebra - Geometry and discrete structures - Department of Mathematics and Informatics - Faculty of Sciences Ain Chock - University of Hassan II - B. P 5366 Maarif - Casablanca, Morocco , Abouelaz, A Laboratory Topology - Algebra - Geometry and discrete structures - Department of Mathematics and Informatics - Faculty of Sciences Ain Chock - University of Hassan II - B. P 5366 Maarif - Casablanca, Morocco , Daher, R Laboratory Topology - Algebra - Geometry and discrete structures - Department of Mathematics and Informatics - Faculty of Sciences Ain Chock - University of Hassan II - B. P 5366 Maarif - Casablanca, Morocco
Pages :
6
From page :
285
To page :
290
Abstract :
Abstract The aim of this paper is to prove new quantitative uncertainty principle for the generalized Fourier transform connected with a Dunkl type operator on the real line. More precisely we prove An Lp-Lq-version of Morgan's theorem.
Keywords :
Dunkl transform , Heisenberg inequality , Generalized Dunkl operator , Generalized Fourier transform , Morgan's theorem
Journal title :
Astroparticle Physics
Serial Year :
2016
Record number :
2438864
Link To Document :
https://search.isc.ac/dl/search/defaultta.aspx?DTC=10&DC=2438864
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