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The Alabama A & M University Department of Physics Optics and Information Processing |
Fractional Discrete Fourier TransformsZ.-T. Deng, Marius Schamschula, and H. John CaulfieldOpt. Lett. 21, 1430-1432 (1996)AbstractDirect calculation of fractional Fourier transforms from the expressions derived for their optical implementation is laborious. An extention of the discrete Fourier transform would have only (N2) computational complexity. We define such a system, offer a general way to compute the fractional Fourier transform matrix, and numerically validate the algorithm.
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