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On the Effectiveness of Polynomial Realization of Reed-Solomon Codes for Storage Systems

机译:关于Reed-solomon码的多项式实现的有效性   存储系统

摘要

There are different ways to realize Reed Solomon (RS) codes. While in thestorage community, using the generator matrices to implement RS codes is morepopular, in the coding theory community the generator polynomials are typicallyused to realize RS codes. Prominent exceptions include HDFS-RAID, which usesgenerator polynomial based erasure codes, and extends the Apache Hadoop's filesystem. In this paper we evaluate the performance of an implementation of polynomialrealization of Reed-Solomon codes, along with our optimized version of it,against that of a widely-used library (Jerasure) that implements the mainmatrix realization alternatives. Our experimental study shows that despitesignificant performance gains yielded by our optimizations, the polynomialimplementations' performance is constantly inferior to those of matrixrealization alternatives in general, and that of Cauchy bit matrices inparticular.
机译:有多种实现里德所罗门(RS)码的方法。在存储社区中,使用生成器矩阵来实现RS代码更为流行,而在编码理论社区中,生成器多项式通常用于实现RS代码。突出的例外包括HDFS-RAID,它使用基于生成器多项式的擦除代码,并扩展了Apache Hadoop的文件系统。在本文中,我们将针对Reed-Solomon码的多项式实现及其优化版本的性能进行评估,并与实现主矩阵实现替代方案的广泛使用的库(Jerasure)的性能进行评估。我们的实验研究表明,尽管通过优化获得了显着的性能提升,但多项式实现的性能通常总体上不及矩阵实现方法的性能,尤其是考西位矩阵的性能。

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