Publication record · 18.cifr/1965.cooley.fft
18.cifr/1965.cooley.fftAn efficient method for the calculation of the interactions of a 2^m factorial experiment was attributed to Yates and is widely known in the statistical literature. This note points out that a very similar algorithm can be applied to the calculation of complex Fourier series. Both are special cases of a general transform that can be defined and computed similarly.
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The paper notes extension to arbitrary composite N via mixed-radix FFT, which was subsequently developed. Further improvements include split-radix algorithms with lower operation counts, prime-factor algorithms, and sparse FFT methods for signals with few significant frequency components. Parallel and GPU-based FFT implementations remain an active area for very large transforms.