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frft_Ozaktas.快速分数阶傅里叶变换程序
- Ozaktas 的快速分数阶傅里叶变换程序
FRFT
- FRFT时频变换代码（参考算法：H.M. Ozaktas, M.A. Kutay, and G. Bozdagi.Digital computation of the fractional Fourier transform.IEEE Trans. Sig. Proc., 44:2141--2150, 1996.）-FRFT transform time-frequency code (reference algorithm: HM Ozaktas, MA Kutay, and G. Bozda
preprint
- 详细表述了分数阶傅立叶变换的离散实现，将现有的算法进行比较。-In this note we make a critical comparison of some matlab programs for the digital computation of the fractional Fourier transform that are freely available and we describe our own implementation that lters the bes
frft_turkey_c.c
- frft的土耳其算法，基于ozaktas的离散分数阶傅里叶变换计算的文章。 frft的c.candan算法，基于C.C的离散分数阶傅里叶变换计算的文章。 绝对可用，学习FRFT必备。-FRFT Turkey algorithm, ozaktas based on the discrete fractional Fourier transformation calculation articles. The FRFT c.c andan algorithm, c.c based on
frft_ozk
- 基于分解法的FRFT，H.M. Ozaktas, M.A. Kutay, and G. Bozdagi. Digital computation of the fractional Fourier transform. IEEE Trans. Sig. Proc., 44:2141--2150, 1996. -Based decomposition method FRFT, HM Ozaktas, MA Kutay, and G. Bozdagi. Digital computati
frft_candon
- 离散分数阶傅立叶变换，算法参考 C. Candan, M.A. Kutay, and H.M. Ozaktas. The discrete Fractional Fourier Transform. IEEE Trans. Sig. Proc., 48:1329--1337, 2000 -Discrete fractional Fourier transform algorithm reference C. Candan, MA Kutay, and HM Ozaktas.
Disfrft
- 分数阶傅里叶变换源代码，根据 H.M. Ozaktas 的The discrete Fractional Fourier Transform.这篇文章编写-Fractional Fourier Transform source code，computes the discrete fractional Fourier transform following the algorithm of The discrete Fractional Fourier Transform. IEEE Tra
frft
- 分数阶傅里叶变换（FrFT）的程序，采用Ozaktas的第二种离散化方法。-Fractional Fourier transform (FrFT) program, using the second method Ozaktas of discrete.
frft
- 本程序为OZAKTAS提出的快速求解FRFT的第二种分解方法，阶数在0.5~1.5之间，其他阶数利用FRFT性质扩展-The fast Fractional Fourier Transform Ozaktas Solution II,0.5<power<1.5
分数阶傅里叶变换frft数值计算
- 我最近在研究frft-分数阶傅里叶变换的数值计算问题，主要是Ozaktas提出的采样型算法，以及Pei 等提出的采样型算法。(I have recently studied the numerical computation of frft- fractional Fourier transform, mainly the sampling algorithm proposed by Ozaktas, and the sampling algorithm proposed by Pei.)