Certain solutions to Harper's equation are discrete analogues of (and approximations to) the Hermite-Gaussian functions. They are the energy eigenfunctions of a discrete algebraic analogue of the harmonic oscillator, and they lead to a definition of a discrete fractional Fourier transform (FT). The discrete fractional FT is essentially the time-evolution operator of the discrete harmonic oscillator
The ath-order fractional Fourier transform is a generalization of the ordinary Fourier transform suc...
A new transform, called the generalized fractional Fourier transform (gFrFT), is proposed. Originall...
本研究提出一新穎近似三行對角交換矩陣(Nearly Tridiagonal Commuting Matrices), 其埃根向量更能逼近類比赫曼 高斯函數(Hermite-Gaussian Funct...
Certain solutions to Harper's equation are discrete analogues of (and approximations to) the Hermite...
It is shown that the discrete fractional Fourier transform recovers the continuum fractional Fourier...
We propose and consolidate a definition of the discrete fractional Fourier transform which generaliz...
Abstract—Discrete equivalents of Hermite–Gaussian functions play a critical role in the definition o...
We propose and consolidate a definition of the discrete fractional Fourier transform that generalize...
We propose and consolidate a definition of the discrete fractional Fourier transform that generalize...
AbstractWe compare the finite Fourier (-exponential) and Fourier–Kravchuk transforms; both are discr...
The problem of furnishing an orthogonal basis of eigenvectors for the discrete Fourier transform (D...
As an extension of conventional Fourier transform and a time-frequency signal analysis tool, the fr...
Fractional Fourier Transform, which is a generalization of the classical Fourier Transform, is a pow...
generalization of the classical Fourier Transform, is a powerful tool for the analysis of transient ...
The Fractional Fourier transform (FrFT), as a generalization of the classical Fourier Transform, was...
The ath-order fractional Fourier transform is a generalization of the ordinary Fourier transform suc...
A new transform, called the generalized fractional Fourier transform (gFrFT), is proposed. Originall...
本研究提出一新穎近似三行對角交換矩陣(Nearly Tridiagonal Commuting Matrices), 其埃根向量更能逼近類比赫曼 高斯函數(Hermite-Gaussian Funct...
Certain solutions to Harper's equation are discrete analogues of (and approximations to) the Hermite...
It is shown that the discrete fractional Fourier transform recovers the continuum fractional Fourier...
We propose and consolidate a definition of the discrete fractional Fourier transform which generaliz...
Abstract—Discrete equivalents of Hermite–Gaussian functions play a critical role in the definition o...
We propose and consolidate a definition of the discrete fractional Fourier transform that generalize...
We propose and consolidate a definition of the discrete fractional Fourier transform that generalize...
AbstractWe compare the finite Fourier (-exponential) and Fourier–Kravchuk transforms; both are discr...
The problem of furnishing an orthogonal basis of eigenvectors for the discrete Fourier transform (D...
As an extension of conventional Fourier transform and a time-frequency signal analysis tool, the fr...
Fractional Fourier Transform, which is a generalization of the classical Fourier Transform, is a pow...
generalization of the classical Fourier Transform, is a powerful tool for the analysis of transient ...
The Fractional Fourier transform (FrFT), as a generalization of the classical Fourier Transform, was...
The ath-order fractional Fourier transform is a generalization of the ordinary Fourier transform suc...
A new transform, called the generalized fractional Fourier transform (gFrFT), is proposed. Originall...
本研究提出一新穎近似三行對角交換矩陣(Nearly Tridiagonal Commuting Matrices), 其埃根向量更能逼近類比赫曼 高斯函數(Hermite-Gaussian Funct...