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A Fast Algorithm for the Computation of Radix-4 Two-Dimensional Fourier Transform and its Parallel Impementation

机译:Radix-4二维傅立叶变换及其并行实现的快速算法

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In this study, we propose a fast algorithm for computing radix-4 two-dimensional Fourier transformthat is suitable for implementation on a parallel architecture. Our algorithm is derived in this paper from a Cooleydecimation-in-time algorithm by using an appropriate indexing process. It is proved that the number ofmultiplications necessary to compute our proposed algorithm is significantly reduced while the number ofadditions remains almost identical to that of Cooley 2D FFT`s. Comparison results show the good performanceof the proposed 2D FFT algorithm against the row-column FFT transform.
机译:在这项研究中,我们提出了一种用于计算基数4的二维傅立叶变换的快速算法,该算法适合在并行体系结构上实现。本文的算法是通过使用适当的索引过程从Cooley-time-imtiming-in-time算法中导出的。事实证明,计算我们提出的算法所需的乘法次数大大减少,而加法次数却几乎与Cooley 2D FFT相同。比较结果表明,所提出的二维FFT算法对行列FFT变换具有良好的性能。

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