reed-solomon码的PTA算法的位级实现

Yuval Genga, O. Oyerinde, J. Versfeld
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引用次数: 2

摘要

奇偶校验变换算法(PTA)是最近为里德-所罗门码(RS)开发的一种符号级解码器。该算法是一种软判决迭代解码器,利用可靠性信息对基于相同软信息的奇偶校验矩阵进行变换进行译码。文献表明,PTA算法优于广泛使用的RS解码器,如berlekmp - massey算法和kotter - vardy算法。本文所做的工作是通过在位水平上实现PTA算法在稀疏矩阵上的工作效果。为了适应比特级的实现,对算法进行了修改,从而显著提高了整体性能。仿真运行表明,该算法优于高性能的自适应信念传播(ABP)解码器,该解码器也在位级上工作,同时与PTA的符号级实现相比,提供了显着的增益。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bit level implementation of the PTA algorithm for reed-solomon codes
The Parity check Transformation Algorithm (PTA) is a symbol level decoder that was recently developed for Reed-Solomon (RS) codes. The algorithm is a soft decision iterative decoder that uses the reliability information to decode by transforming the parity check matrix based on the same soft information. The PTA algorithm has been shown in literature to outperform widely used RS decoders like the Berlekamp-Massey algorithm and Koetter-Vardy algorithm. Work done in this paper investigates the effect of the PTA algorithm working on a sparse matrix by implementing it on a bit level. Modifications are made to the algorithm, to suit the bit level implementation, that significantly improve the overall performance. Simulations run show that the algorithm compares favorably to the high performance Adoptive Belief Propagation (ABP) decoder, that also works on a bit level, while providing a significant gain when compared to the symbol level implementation of the PTA.
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