An \(L^p\)-\(L^q\) version of Miyachi's theorem for the Riemann-Liouville operator
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Publication:2628099
DOI10.1007/s13226-015-0125-8zbMath1364.42005OpenAlexW870035367MaRDI QIDQ2628099
Publication date: 12 June 2017
Published in: Indian Journal of Pure \& Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s13226-015-0125-8
Cites Work
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- Weyl transforms associated with the Riemann-Liouville operator
- Best approximation for Weierstrass transform connected with Riemann-Liouville operator
- On the range of the Fourier transform connected with Riemann-Liouville operator
- The uncertainty principle: A mathematical survey
- Inversion formulas for Riemann-Liouville transform and its dual associated with singular partial differential operators
- Generalized Hardy's theorem for the Jacobi transform
- Uncertainty principle for the Riemann-Liouville operator
- Inversion ofN-Dimensional Spherical Averages
- An inverse method for the processing of synthetic aperture radar data
- On the theorems of Hardy and Miyachi for the Jacobi–Dunkl transform
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