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A new parity structure with multi-weight circulants for QC LDPC codes

机译:用于QC LDPC码的具有多权重循环符的新奇偶校验结构

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The block dual-diagonal (BDD) parity structure is widely adopted in many practical irregular quasi-cyclic (QC) low-density parity-check (LDPC) codes. These QC LDPC codes have good error-correcting performance in waterfall region but usually show relatively high error floors in low error rate region. In this paper, by using multi-weight circulants, a new BDD structure is proposed for the parity part of irregular QC LDPC codes to lower error floors and support efficient encoding. Since the parity part of parity-check matrices has flexible degree distribution with the aid of multi-weight circulants, QC LDPC codes with the proposed BDD structure can have large minimum Hamming distance compared to those with the conventional BDD structure, especially, in the low-rate case. Simulation results show that QC LDPC codes with the proposed BDD structure have lower error floor than those with the conventional BDD structure.
机译:块双对角(BDD)奇偶校验结构在许多实际的不规则准循环(QC)低密度奇偶校验(LDPC)码中被广泛采用。这些QC LDPC码在瀑布区域中具有良好的纠错性能,但通常在低错误率区域中显示出较高的错误基底。在本文中,通过使用多重加权循环量,为不规则QC LDPC码的奇偶校验部分提出了一种新的BDD结构,以降低错误底限并支持有效的编码。由于奇偶校验矩阵的奇偶部分在多重加权循环的帮助下具有灵活的度数分布,因此与传统的BDD结构相比,具有建议的BDD结构的QC LDPC码可以具有较大的最小汉明距离。率的情况。仿真结果表明,与传统的BDD结构相比,具有建议的BDD结构的QC LDPC码具有更低的误码率。

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