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Non-binary cyclic majority-logic decodable codes: An algebraic construction by using Genetic Algorithms

机译:非二进制循环多数逻辑可解码代码:使用遗传算法的代数施工

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In this paper, the construction of non binary cyclic One-Step Majority-Logic decoding codes from the dual domain and idempotents is investigated. This had led us to propose a new design algorithm based on Genetic Algorithms, as an extension to previous works on the binary field. With the proposed algorithm, we were able to obtain long new non-binary cyclic OSMLD codes with high coding rates and good correction capacities. In fact, two powerful properties of the algebraic construction are provided, firstly, the designed codes have their minimal distances dmin and dimensions calculated analyticaly, secondly, they can be decoded with a low-complexity majority-voting decoding scheme.
机译:本文研究了来自双域和Idempotents的非二元循环一步多数逻辑解码码的构造。这导致我们提出了一种基于遗传算法的新设计算法,作为先前工作的基础上的扩展。利用所提出的算法,我们能够获得具有高编码率和良好校正容量的长期新的非二进制循环OSMLD代码。事实上,提供了两种强大的代数结构的特性,首先,设计的代码具有它们的最小距离和尺寸计算的分析性,其次,它们可以用低复杂性多数投票解码方案进行解码。

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