SIMD实现插值中的代数软判决里德-所罗门解码

L. Boulianne, W. Gross
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引用次数: 2

摘要

kotter - vardy算法是Reed-Solomon码的代数软判决译码算法。kotter - vardy算法的软件实现被认为是重解码架构的一部分,该架构在嵌入式处理器上增加了硬件硬决策解码器和软决策解码软件。本文研究了kotter - vardy算法插补步骤在SIMD处理器架构上的实现。利用并行多项式求值的K阶Horner规则,给出了算法的并行化。SIMD算法的运行时间比DSP处理器上的串行实现快2.5到4倍。为了获得进一步的加速,我们提出了一种合并simd架构,该架构在多项式更新的同时并行计算Hasse导数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
SIMD implementation of interpolation in algebraic soft-decision Reed-Solomon decoding
The Koetter-Vardy algorithm is an algebraic soft-decision decoding algorithm for Reed-Solomon codes. Software implementations of the Koetter-Vardy algorithm are considered as part of a redecoding architecture that augments a hardware hard-decision decoder with soft-decision decoding software on an embedded processor. In this paper we investigate the implementation of the interpolation step of the Koetter-Vardy algorithm on SIMD processor architectures. A parallelization of the algorithm is given using the K'th order Horner's rule for parallel polynomial evaluation. The SIMD algorithm has a running time 2.5 to 4 times faster than a serial implementation on a DSP processor. To gain further speedup we propose a merged-SIMD architecture that calculates the Hasse derivative in parallel with the polynomial updates.
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