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Low-Density Parity-Check Codes Based on Cyclotomic Cosets and their Extension by Latin-Square Matrices

机译:基于环原子陪集的低密度奇偶校验码及其拉丁平方矩阵的扩展

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Recently, some research has been done to generate LDPC codes by using different geometric or algebraic methods and. The main idea in this paper is to design a deterministic LDPC code that demonstrates comparable performance with simpler encoding complexity relative to random LDPC codes. We present a construction of parity-check matrices based on cyclotomic cosets. To have good performance, our goal is to avoid short cycles. Next, by splitting the parity-check matrices of these cyclic codes, we find LDPC codes that have considerably good performance at high SNR's.
机译:最近,已经进行了一些研究,以通过使用不同的几何或代数方法来生成LDPC码。本文的主要思想是设计一种确定性LDPC码,与随机LDPC码相比,它具有可比的性能,并且编码复杂度更高。我们提出了一个基于环原子陪集的奇偶校验矩阵的构造。为了获得良好的性能,我们的目标是避免短周期。接下来,通过拆分这些循环码的奇偶校验矩阵,我们发现在高SNR情况下具有相当好的性能的LDPC码。

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