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- W284221514 abstract "Abstract : The discrete finite Fourier transform can be regarded as a matrix operation, since each element of one member of the pair is a linear combination of all the elements of the other member. A remarkably simple relation between a periodic function of a discrete variable and its discrete finite Fourier transform, namely that the absolute values of their expansion coefficients in these eigenvectors are the same, has been demonstrated. A canonical form for such functions (with respect to the finite Fourier transform) is suggested in which the transform can be done by inspection." @default.
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- W284221514 date "1973-03-12" @default.
- W284221514 modified "2023-09-24" @default.
- W284221514 title "On the Eigenvectors of the Matrix That Performs the Discrete Finite Fourier Transform" @default.
- W284221514 doi "https://doi.org/10.21236/ad0758892" @default.
- W284221514 hasPublicationYear "1973" @default.
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