2018
DOI: 10.3103/s0735272718080010
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Sub-Nyquist Sampling and Parameters Estimation of Wideband LFM Signals Based on FRFT

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Cited by 4 publications
(2 citation statements)
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“…As a generalized form of Fourier transform, Namias [ 37 ] redefined the concept of FrFT in a purely mathematical way from the perspective of eigenvalues and eigenfunctions, and gave a high-order differential form of FrFT in 1980. After Almeida [ 38 ] pointed out that FrFT can be understood as the rotation of the time–frequency plane, and Ozaktas [ 39 ] proposed a discrete algorithm with a calculation amount equivalent to FFT, more scholars have begun applying FrFT to the signal processing field [ 40 , 41 ]. The p -order fractional Fourier transform of a one-dimensional signal is defined as follows [ 42 ]: where is the kernel function, and its expression is where is the rotation angle, p is the order of the FrFT, and δ is the impulse function.…”
Section: Theoretical Backgroundmentioning
confidence: 99%
See 1 more Smart Citation
“…As a generalized form of Fourier transform, Namias [ 37 ] redefined the concept of FrFT in a purely mathematical way from the perspective of eigenvalues and eigenfunctions, and gave a high-order differential form of FrFT in 1980. After Almeida [ 38 ] pointed out that FrFT can be understood as the rotation of the time–frequency plane, and Ozaktas [ 39 ] proposed a discrete algorithm with a calculation amount equivalent to FFT, more scholars have begun applying FrFT to the signal processing field [ 40 , 41 ]. The p -order fractional Fourier transform of a one-dimensional signal is defined as follows [ 42 ]: where is the kernel function, and its expression is where is the rotation angle, p is the order of the FrFT, and δ is the impulse function.…”
Section: Theoretical Backgroundmentioning
confidence: 99%
“…Sensors 2023, 23, x FOR PEER REVIEW 3 of 17 scholars have begun applying FrFT to the signal processing field [40,41]. The p-order fractional Fourier transform of a one-dimensional signal is defined as follows [42]:…”
Section: The Frft Filtering Principle Of Lfm Signalmentioning
confidence: 99%