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A note on the constructions of MDS self-dual codes

机译:关于MDS自二元代码的结构的说明

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摘要

Due to the nice structures of maximum distance separable (MDS) codes and self-dual codes, it is worth studying MDS self-dual codes. It is easy to see that parameters of a MDS self-dual code are completely determined by the code length. The main problem in this topic is to determine existence of q-ary MDS self-dual codes of various lengths. The problem is completely solved when q is even. This paper focuses on the case that q is odd. We generalize the technique in [13] and construct several classes of MDS self-dual codes via generalized Reed-Solomon codes and extended generalized Reed-Solomon codes.
机译:由于最大距离可分离(MDS)代码和自我双重代码的良好结构,值得研究MDS自二元代码。很容易看出MDS自双代码的参数完全由代码长度决定。本主题中的主要问题是确定各种长度的Q-ary MDS自二元代码的存在。当Q均匀时,问题完全解决。本文重点介绍Q是奇数的情况。我们概括了[13]中的技术,通过广义的簧片 - 所罗门码和扩展的广义簧片核代码构建几种MDS自二元码。

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