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Novel Recursive Solution for Area-Time Efficient Systolization of Discrete Fourier Transform

机译:用于离散傅里叶变换的区域时间高效增量的新型递归解决方案

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A new recursive solution based on Clenshaw''s recurrence relation is formulated for computation of the discrete Fourier transform (DFT). The proposed recursive formulation is used further to derive a simple, regular and locally connected linear array architecture for systolic implementation of the DFT. The proposed structure offers nearly twice the throughput and involves nearly the same area-complexity as that of the corresponding existing DFT structure based on Clenshaw''s recurrence relation.
机译:基于Clenshaw的复发关系的新递归解决方案被配制用于计算离散傅里叶变换(DFT)。所提出的递归配方进一步用于推导出简单,常规和局部连接的线性阵列架构,用于降低DFT的收缩实施。拟议的结构提供了吞吐量的两倍,并且涉及基于Clenshaw复发关系的相应现有DFT结构的近似相同的区域复杂性。

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