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CORDIC-Based Unified Architectures for Computation of DCT/IDCT/DST/IDST

机译:基于CORDIC的用于计算DCT / IDCT / DST / IDST的统一体系结构

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摘要

In this paper, CORDIC (coordinate rotation digital computer)-based Cooley-Tukey fast Fourier transform (FFT)-like algorithms for power-of-two point discrete cosine transform/discrete sine transform/inverse discrete cosine transform/inverse discrete sine transform are proposed and their corresponding unified architectures are developed by fully reusing the unique two basic processing elements. The proposed algorithms have some distinguished advantages, such as FFT-like regular data flow, unique post-scaling factor, and arithmetic-sequence rotation angles. The developed unified architectures can compute four different transforms by simple routing the data flow according to the specific transform without feeding different transform coefficients or different transform kernels. The unfolding technique is used to overcome the problem of difficult to realize pipeline that occur in iterative CORDIC algorithms. Compared to existing unified architectures, the proposed architectures have a superior performance in terms of hardware complexity, control complexity, throughput, scalability, modularity, and pipelinability.
机译:本文针对两点幂离散余弦变换/离散正弦变换/反离散余弦变换/反离散正弦变换,采用了基于CORDIC(坐标旋转数字计算机)的Cooley-Tukey快速傅立叶变换(FFT)之类的算法。通过完全重用独特的两个基本处理元素来开发本文提出的方案及其相应的统一体系结构。所提出的算法具有一些明显的优势,例如类似FFT的常规数据流,独特的后缩放因子以及算术序列旋转角度。所开发的统一体系结构可以根据特定的变换通过简单地路由数据流来计算四个不同的变换,而无需提供不同的变换系数或不同的变换内核。展开技术用于克服迭代CORDIC算法中难以实现流水线的问题。与现有的统一体系结构相比,所提出的体系结构在硬件复杂性,控制复杂性,吞吐量,可伸缩性,模块化和流水线性方面具有优越的性能。

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