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Applicable Analysis
An International Journal
Volume 95, 2016 - Issue 9
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Original Articles

Uncertainty principles for the generalized Fourier transform associated to a Dunkl-type operator

Pages 1930-1956 | Received 22 Nov 2014, Accepted 03 Aug 2015, Published online: 01 Sep 2015

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Read on this site (1)

Firdous A. Shah & Azhar Y. Tantary. (2021) Non-isotropic angular Stockwell transform and the associated uncertainty principles. Applicable Analysis 100:4, pages 835-859.
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Articles from other publishers (5)

Shyam Swarup Mondal & Anirudha Poria. (2023) Uncertainty principles for the windowed Opdam–Cherednik transform. Mathematical Methods in the Applied Sciences 46:18, pages 18861-18877.
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Hatem Mejjaoli & Khalifa Trimèche. (2022) Quantitative Uncertainty Principles Associated with the k-Generalized Stockwell Transform. Mediterranean Journal of Mathematics 19:4.
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Bochra Nefzi. (2022) A variation of the Lq,p‐uncertainty inequalities of Heisenberg‐type for symmetric q ‐integral transforms . Mathematical Methods in the Applied Sciences 45:10, pages 5839-5863.
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Minggang Fei & Lan Yang. (2021) Paley–Wiener Theorem for a Generalized Fourier Transform Associated to a Dunkl-Type Operator. Mediterranean Journal of Mathematics 18:5.
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Hatem Mejjaoli. (2021) Time–frequency analysis associated with the k-Hankel Gabor transform on $${\mathbb {R}}^{d}$$. Journal of Pseudo-Differential Operators and Applications 12:3.
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