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A Chase-like Decoding Algorithm for Reed-Solomon Codes Based on the Extended Euclidean Algorithm

机译:基于扩展欧几里得算法的里德所罗门码的类追逐解码算法

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摘要

A novel method to obtain a basis for all possible solutions for decoding Reed-Solomon (RS) codes is given, using an intermediate result of decoding obtained by the Extended Euclidean Algorithm. The unknowns of the possible solutions can be calculated if reliability information is available. Numerical results show that this approach has a superior performance compared to Generalized Minimum Distance decoding [1]. Further, the new method has for a relatively high-rate RS code a lower complexity and a lower error rate when compared to the Koetter-Vardy algorithm [2].
机译:给出了一种新颖的方法,该方法使用扩展欧几里德算法获得的解码中间结果,为所有解码Reed-Solomon(RS)码的可能解决方案获得基础。如果可获得可靠性信息,则可以计算出可能解决方案的未知数。数值结果表明,与广义最小距离解码相比,这种方法具有更好的性能[1]。此外,与Koetter-Vardy算法[2]相比,该新方法对于较高速率的RS码具有较低的复杂度和较低的错误率。

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