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Article
Mathematics, Applied
Uncertainty principles for the quadratic-phase Fourier transforms
Firdous A. Shah et al.
Summary: This article formulates several classes of uncertainty principles for the quadratic-phase Fourier transform (QPFT), including Heisenberg's uncertainty principle, logarithmic and local uncertainty inequalities, and concentration-based uncertainty principles. The study concludes with the formulation of Hardy's and Beurling's uncertainty principles for the QPFT.
MATHEMATICAL METHODS IN THE APPLIED SCIENCES (2021)
Article
Mathematics, Applied
New Convolutions for Quadratic-Phase Fourier Integral Operators and their Applications
L. P. Castro et al.
MEDITERRANEAN JOURNAL OF MATHEMATICS (2018)
Article
Mathematics, Applied
QUADRATIC FOURIER TRANSFORMS
L. P. Castro et al.
ANNALS OF FUNCTIONAL ANALYSIS (2014)
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