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Discrete and finite fractional Fourier transforms
Frontiers in Optics, 2003Finite models for oscillator or waveguide systems provide corresponding fractional Fourier-type transforms between finite arrays of ‘sensor’ points. The kernel matrices are unitary and are well-known in group theory; they involve the discrete polynomials of Kravchuk, q-Kravchuk, Meixner and Hahn.
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Fractional-Fourier-transform calculation through the fast-Fourier-transform algorithm
Applied Optics, 1996A method for the calculation of the fractional Fourier transform (FRT) by means of the fast Fourier transform (FFT) algorithm is presented. The process involves mainly two FFT's in cascade; thus the process has the same complexity as this algorithm. The method is valid for fractional orders varying from -1 to 1.
J, García, D, Mas, R G, Dorsch
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Detection of R-peaks using fractional Fourier transform and principal component analysis
Journal of Ambient Intelligence and Humanized Computing, 2021Varun Gupta +3 more
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Fractional Integrals of Fractional Fourier Transform for Integrable Boehmians
Proceedings of the National Academy of Sciences, India Section A: Physical Sciences, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Singh, Abhishek, Banerji, P. K.
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Fractional order Fourier transform and Fourier optics
Optics Communications, 1994Abstract The electromagnetic field transfer from a spherical emitter to a spherical receiver is expressed through a fractional order Fourier transform. Given an emitter and a receiver, the order of the fractional transform is calculated as a function of their distance and their radii of curvature.
Pierre Pellat-Finet, Georges Bonnet
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Parameter diagrams for the fractional Fourier transform
Journal of Modern Optics, 2001Abstract A simple diagram illustrates the relations between six parameters of the generalized FRT. The diagram is developed to illustrate a variety of equations which have appeared in the literature, particularly in relation to free-space propagation, Gaussian beams, optical filtering experiments, and the ABCD matrix.
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From Complex Fractional Fourier Transform to Complex Fractional Radon Transform
Communications in Theoretical Physics, 2004Summary: We show that for \(n\)-dimensional complex fractional Fourier transform the corresponding complex fractional Radon transform can also be derived, however, it is different from the direct product of two \(n\)-dimensional real fractional Radon transforms. The complex fractional Radon transform of two-mode Wigner operator is calculated.
Fan, Hong-Yi, Jiang, Nian-Quan
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Mechanical systems and signal processing, 2022
Lian-Wei Lu, W. Ren, Shi-Dong Wang
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Lian-Wei Lu, W. Ren, Shi-Dong Wang
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