用Reed-Solomon码校正单突发错误的新算法

D. Chi
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引用次数: 2

摘要

本文提出了一种对RS (n,k)码的单次突发错误长度可达n-k-1的快速校正算法。讨论了在突发长度大于((n-k)/2)时降低误码概率的几种方法。提出了一种RS (Reed-Solomon)解码器设计,该解码器同时进行规则纠错和突发纠错。该方法也可用于BCH码和非两个特征的伽罗瓦域上的RS码。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A new algorithm for correcting single burst errors with Reed-Solomon codes
The author presents a fast algorithm which can correct a single burst error length up to n-k-1 for a RS (n,k) code. Several methods which can reduce the probability of misdecoding if the length of the burst is longer than ((n-k)/2) are discussed. An RS (Reed-Solomon) decoder design is proposed which performs a regular error correction and the proposed burst error correction simultaneously. This method can also be used for BCH codes and for RS codes over Galois fields of characteristics other than two.<>
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