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Construction of Quasi-Cyclic Low-Density Parity-Check Codes based on Quadratic Residue Codes

机译:基于二次残留码的准循环低密度奇位校验码的构造

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Motivated by the success of constructing quasi-cyclic low-density parity-check (QC-LDPC) codes based on Reed-Solomon codes, a construction method for QC-LDPC codes is presented in this paper, using the check matrices of quadratic residues codes. Three QC-LDPC codes are obtained by utilizing two quadratic residues codes of lengths less than 100, and the resultant QC-LDPC codes are regular, high-rate and free of length-4 cycles. Simulation results show that the proposed QC-LDPC codes achieves similar performance as the random LDPC codes, but they have less short cycles. In addition, the proposed (279, 158) QC-LDPC code outperforms its counterpart constructed from Reed-Solomon codes at high signal-to-noise ratios.
机译:通过基于Reed-Solomon码构建准循环低密度奇偶校验(QC-LDPC)代码的成功,本文用二次残基码的检查矩阵介绍了QC-LDPC码的施工方法。 。 通过利用小于100的长度的两个二次残基码获得三个QC-LDPC码,并且所得QC-LDPC码是规则的,高速的,并且不含长度4个循环。 仿真结果表明,所提出的QC-LDPC代码达到类似于随机LDPC代码的性能,但它们具有较短的周期。 此外,所提出的(279,158)QC-LDPC代码优于其在高信噪比下由REED-Solomon码构成的对应物。

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