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Construction of nonbinary LDPC codes using λ-FRC for circle elimination

机译:使用λ-FRC构造非二进制LDPC码以消除圆

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In this paper, an improved full rank condition (named as λ-FRC) is proposed for the construction of nonbinary LDPC codes. Compared with the conventional FRC, the λ-FRC introduces a metric λ to evaluate the reliability of the messages passing through the circle. Codes with better performance can be obtained by selecting elements of the parity matrix according to the metric. Based on the λ-FRC, a greedy search algorithm is proposed to design the codes efficiently. In order to further improve the performance of the codes constructed, an iterative search algorithm is applied in the construction. Simulation results show that the performance of codes constructed by the λ-FRC methods outperforms those by the FRC methods, and the iterative search algorithm improves the performance of the codes as the iteration number increases.
机译:本文提出了一种改进的全秩条件(称为λ-FRC)来构造非二进制LDPC码。与传统的FRC相比,λ-FRC引入了度量λ来评估通过圆圈的消息的可靠性。通过根据度量选择奇偶矩阵的元素,可以获得性能更好的代码。基于λ-FRC,提出了一种贪婪搜索算法来有效地设计密码。为了进一步提高构造代码的性能,在构造中应用了迭代搜索算法。仿真结果表明,由λ-FRC方法构造的代码的性能优于FRC方法,并且迭代搜索算法随着迭代次数的增加而提高了代码的性能。

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