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Original Articles

Uncertainty principles for the kontorovich‐lebedev transform

Pages 289-302 | Received 30 Sep 2007, Published online: 14 Oct 2010

Keep up to date with the latest research on this topic with citation updates for this article.

Read on this site (8)

Hatem Mejjaoli & Slim Omri. (2021) Quantitative uncertainty principles associated with the directional short-time Fourier transform. Integral Transforms and Special Functions 32:10, pages 753-779.
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Hatem Mejjaoli & Khalifa Trimèche. (2017) A variant of Hardy's and Miyachi's theorems for the Bessel–Struve transform. Integral Transforms and Special Functions 28:5, pages 374-385.
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S. Negzaoui. (2016) Beurling–Hörmander's theorem related to Bessel–Struve transform. Integral Transforms and Special Functions 27:9, pages 685-697.
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Sanjay Parui & Sanjoy Pusti. (2015) Revisiting Beurling's theorem for Fourier–Dunkl transform. Integral Transforms and Special Functions 26:9, pages 687-699.
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Hatem Mejjaoli. (2014) Qualitative uncertainty principles for the Opdam–Cherednik transform. Integral Transforms and Special Functions 25:7, pages 528-546.
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Semyon B. Yakubovich. (2008) On a progress in the Kontorovich–Lebedev transform theory and related integral operators. Integral Transforms and Special Functions 19:7, pages 509-534.
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Articles from other publishers (12)

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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Abdelaali Dades, Radouan Daher & Othman Tyr. (2022) Uncertainty principles for the continuous Kontorovich Lebedev wavelet transform. Journal of Pseudo-Differential Operators and Applications 13:2.
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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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Hatem Mejjaoli. (2021) k-Hankel Gabor Transform on $$\mathbb {R}^{d}$$ and Its Applications to the Reproducing Kernel Theory. Complex Analysis and Operator Theory 15:1.
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Hatem Mejjaoli, Nadia Sraieb & Khalifa Trimèche. (2020) $$L^{p}$$ local uncertainty principles for the Dunkl Gabor transform on $${\mathbb {R}}^{d}$$. Boletín de la Sociedad Matemática Mexicana 26:3, pages 1163-1182.
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Hatem Mejjaoli, Nadia Sraieb & Khalifa Trimèche. (2019) Inversion theorem and quantitative uncertainty principles for the Dunkl Gabor transform on $${\mathbb {R}}^{d}$$ R d. Journal of Pseudo-Differential Operators and Applications 10:4, pages 883-913.
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Hatem Mejjaoli. (2017) Harmonic analysis associated with the modified Cherednik type operator and quantitative uncertainty principles for its Hartley transform. Journal of Computational and Applied Mathematics 321, pages 508-531.
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Hatem Mejjaoli & Khalifa Trimèche. (2015) Qualitative uncertainty principles for the generalized Fourier transform associated to a Dunkl type operator on the real line. Analysis and Mathematical Physics 6:2, pages 141-162.
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Hatem Mejjaoli. (2015) Cowling–Price’s and Hardy’s uncertainty Principles for the generalized Fourier transform associated to a Cherednik type operator on the real line. Archiv der Mathematik 104:4, pages 377-389.
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Hatem Mejjaoli. (2015) QUALITATIVE UNCERTAINTY PRINCIPLES FOR THE INVERSE OF THE HYPERGEOMETRIC FOURIER TRANSFORM. Korean Journal of Mathematics 23:1, pages 129-151.
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H. Mejjaoli. (2014) Qualitative uncertainty principles for the hypergeometric Fourier transform. Acta Mathematica Hungarica 145:1, pages 229-251.
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Semyon Yakubovich & Radouan Daher. (2010) An analog of Morgan's theorem for the Kontorovich–Lebedev transform. Advances in Pure and Applied Mathematics 1:2.
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