2001IEEE Signal Processing LettersRequires access

An extended split-radix FFT algorithm

Daisuke Takahashi

Open publisher page 87 citations

Abstract

An extended split-radix fast Fourier transform (FFT) algorithm is proposed. The extended split-radix FFT algorithm has the same asymptotic arithmetic complexity as the conventional split-radix FFT algorithm. Moreover, this algorithm has the advantage of fewer loads and stores than either the conventional split-radix FFT algorithm or the radix-4 FFT algorithm.

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What this paper is about

An extended split-radix fast Fourier transform (FFT) algorithm is proposed. The extended split-radix FFT algorithm has the same asymptotic arithmetic complexity as the conventional split-radix FFT algorithm. Moreover, this algorithm has the advantage of fewer loads and stores than either the conventional split-radix FFT algorithm or the radix-4 FFT algorithm.

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Available abstract

An extended split-radix fast Fourier transform (FFT) algorithm is proposed. The extended split-radix FFT algorithm has the same asymptotic arithmetic complexity as the conventional split-radix FFT algorithm. Moreover, this algorithm has the advantage of fewer loads and stores than either the conventional split-radix FFT algorithm or the radix-4 FFT algorithm.

Key concepts: Fast Fourier transform, Split-radix FFT algorithm, Prime-factor FFT algorithm, Rader's FFT algorithm, Radix (gastropod), Twiddle factor, Algorithm, Cooley–Tukey FFT algorithm

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