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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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On bandlimited signals with fractional Fourier transform
IEEE Signal Processing Letters, 1996We study bandlimited signals with fractional Fourier transform (FRFT). We show that if a nonzero signal f is bandlimited with FRFT F/sub /spl alpha// for a certain real /spl alpha/, then it is not bandlimited with FRFT F/sub /spl beta// for any /spl beta/ with /spl beta//spl ne//spl plusmn//spl alpha/+n/spl pi/ for any integer n.
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The generalized discrete fractional fourier transforms
IEEE International Conference on Acoustics Speech and Signal Processing, 2002In this paper, we develop the generalized discrete fractional Fourier transform (GDFRFT) by factorizing the generalized discrete Fourier transform (GDFT) matrix. Specifically, the eigenvalues and eigenvectors are presented and then used to define the GDFRFT.
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Multidimensional fractional Fourier transform and generalized fractional convolution
Integral Transforms and Special Functions, 2020R Roopkumar
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Optical encryption based on iterative fractional Fourier transform
Optics Communications, 2002Yan Zhang, Naohiro Tanno
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The fractional Fourier transform: theory, implementation and error analysis
Microprocessors and Microsystems, 2003K M M Prabhu
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Research progress on discretization of fractional Fourier transform
Science in China Series F: Information Sciences, 2008Ran Tao, Tao Ran
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Fractional Fourier transform of tempered distributions and generalized pseudo-differential operator
Journal of Pseudo-Differential Operators and Applications, 2012R S Pathak +2 more
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Relationship of fractional Hilbert transform with Fourier and fractional Fourier Transforms
AIP Conference ProceedingsAkilahmad G. Sheikh +2 more
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