QUALITATIVE AND QUANTITATIVE UNCERTAINTY PRINCIPLES FOR THE GENERALIZED FOURIER TRANSFORM ASSOCIATED WITH THE RIEMANN-LIOUVILLE OPERATOR

Hatem Mejjaoli; Youssef Othmani

doi:10.4418/2016.71.2.12

Back

QUALITATIVE AND QUANTITATIVE UNCERTAINTY PRINCIPLES FOR THE GENERALIZED FOURIER TRANSFORM ASSOCIATED WITH THE RIEMANN-LIOUVILLE OPERATOR

Journal article

Peer reviewed

QUALITATIVE AND QUANTITATIVE UNCERTAINTY PRINCIPLES FOR THE GENERALIZED FOURIER TRANSFORM ASSOCIATED WITH THE RIEMANN-LIOUVILLE OPERATOR

Hatem Mejjaoli and Youssef Othmani

Matematiche, Vol.71(2), pp.173-195

01/01/2016

DOI: https://doi.org/10.4418/2016.71.2.12

Abstract

Mathematics

Physical Sciences

Science & Technology

The aim of this paper is to establish an extension of qualitative and quantitative uncertainty principles for the Fourier transform connected with the Riemann-Liouville operator.

Metrics

1 Record Views

Details

Title: QUALITATIVE AND QUANTITATIVE UNCERTAINTY PRINCIPLES FOR THE GENERALIZED FOURIER TRANSFORM ASSOCIATED WITH THE RIEMANN-LIOUVILLE OPERATOR
Creators - without role: Hatem Mejjaoli - Taibah University
Youssef Othmani - Tunis University
Publication Details: Matematiche, Vol.71(2), pp.173-195
Publisher: Univ Studi Catania, Dipt Matematica
Number of pages: 23
Identifiers: 9930200108331
Academic Unit: Taibah University
Language: English
Resource Type: Journal article