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首页> 外文期刊>IEE Proceedings. Part E >High-throughput, reduced hardware systolic solution to prime factor discrete Fourier transform algorithm
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High-throughput, reduced hardware systolic solution to prime factor discrete Fourier transform algorithm

机译:高通量,简化的硬件收缩解决方案,用于素因子离散傅里叶变换算法

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The paper discusses a novel systolic implementation of the row-column method for solving the prime factor discrete Fourier transform (DFT) algorithm. It deals, in particular, with the two-factor decomposition where the transform length N is an odd multiple of 4. By processing the four-point row-DFTs coefficient by coefficient, rather than DFT by DFT, as is conventionally done, it is seen how pipelined implementations of the row-DFT and column-DFT processes can be performed simultaneously, without need for matrix transposition of the row-DFT output, resulting in a fully pipelined concurrent solution. Hardware efficiency and simplicity is achieved via the computationally attractive Cordic (co-ordinate digital computer) arithmetic, with O(N) throughput requiring (asymptotically) one-quarter of the hardware requirements of established N-processor solutions.
机译:本文讨论了解决素数离散傅里叶变换(DFT)算法的行-列方法的一种新的收缩实现。它特别处理两因子分解,其中变换长度N是4的奇数倍。通过按系数处理四点行DFT而不是按常规方法进行DFT处理,它是看到如何在无需行DFT输出的矩阵转置的情况下同时执行行DFT和列DFT过程的流水线实现,从而获得了完全流水线的并发解决方案。硬件效率和简单性是通过具有计算吸引力的Cordic(坐标数字计算机)算法实现的,O(N)吞吐量(渐近地)要求已建立的N处理器解决方案的硬件需求的四分之一。

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