高维对称交错奇偶校验码——通用高维环码

S. Takeda, K. Hashimoto, M. Hata
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引用次数: 0

摘要

提出了一种新的n维对称奇偶校验码,称为环码。该码由一维奇偶校验码的循环位移版本的积空间构成,具有晶体结构对称性。基于二维环码的环码具有对称结构。用(n- 1)维环码可以很容易地形成n维环码。提出该码的原因是由于它对高维情况下的突发错误、随机错误和多突发错误具有很高的校正能力。他们提出了一般n维对称环码的形成,并展示了高维环码的特征和性能
本文章由计算机程序翻译,如有差异,请以英文原文为准。
High-dimensional symmetric interleaved parity check code-general high-dimensional ring code
A new n-dimensional symmetric parity check code, named the ring code, is proposed. The code is constituted by means of the product space of cyclic-shifted versions of one-dimensional parity check codes, which shows crystalline structural symmetries. The ring code which is based on a two-dimensional ring code has a symmetrical structure. An n-dimensional ring code can easily be formed with (n-l)-dimensional ring codes. The reason why the authors propose this code is the high capacity of correcting burst errors, random errors and multi-burst errors for high-dimensional case. They propose the formation of a general n-dimensional symmetric ring code and show the features and performance of the high-dimensional ring code.<>
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