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首页> 外文期刊>International journal of communication systems >Construction of quasi‐cyclic low‐density parity‐check codes with low encoding complexity
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Construction of quasi‐cyclic low‐density parity‐check codes with low encoding complexity

机译:具有低编码复杂度的准循环低密度奇偶校验码的构造

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摘要

Low encoding complexity is very important for quasi-cyclic low-density parity-check (QC-LDPC) codes used in wireless communication systems. In this paper, a new scheme is presented to construct QC-LDPC codes with low encoding complexity. This scheme is called two-stage particle swarm optimization (TS-PSO) algorithm, in which both the threshold and girth distribution of QC-LDPC codes are considered. The proposed scheme is composed of two stages. In the first stage, we construct a binary base matrix of QC-LDPC code with the best threshold. The matrix is constructed by combining a binary PSO algorithm and the protograph extrinsic information transfer (PEXIT) method. In the second stage, we search an exponent matrix of the QC-LDPC code with the best girth distribution. This exponent matrix is based on the base matrix obtained in the first stage. Consequently, the parity-check matrix of the QC-LDPC code with the best threshold and best girth distribution are constructed. Furthermore, bit error rate performances are compared for the QC-LDPC codes constructed by proposed scheme, the QC-LDPC code in 802.16e standard, and the QC-LDPC code in Tam's study. Simulation results show that the QC-LDPC codes proposed in this study are superior to both the 802.16e code and the Tam code on the additive white Gaussian noise (AWGN) and Rayleigh channels. Moreover, proposed scheme is easily implemented, and is flexible and effective for constructing QC-LDPC codes with low encoding complexity. Copyright © 2012 John Wiley & Sons, Ltd.
机译:低编码复杂度对于无线通信系统中使用的准循环低密度奇偶校验(QC-LDPC)码非常重要。本文提出了一种新的方案来构造具有低编码复杂度的QC-LDPC码。该方案称为两阶段粒子群优化(TS-PSO)算法,其中同时考虑了QC-LDPC码的阈值和周长分布。所提出的方案包括两个阶段。在第一阶段,我们构建具有最佳阈值的QC-LDPC码的二进制基本矩阵。该矩阵是通过将二进制PSO算法和原形外在信息传输(PEXIT)方法相结合而构造的。在第二阶段,我们搜索具有最佳周长分布的QC-LDPC码的指数矩阵。该指数矩阵基于在第一阶段中获得的基本矩阵。因此,构造了具有最佳阈值和最佳周长分布的QC-LDPC码的奇偶校验矩阵。此外,比较了所提出的方案构造的QC-LDPC码,802.16e标准中的QC-LDPC码和Tam's研究中的QC-LDPC码的误码率性能。仿真结果表明,本研究提出的QC-LDPC码在加性高斯白噪声(AWGN)和瑞利信道上均优于802.16e码和Tam码。此外,所提出的方案容易实现,并且对于构造具有低编码复杂度的QC-LDPC码是灵活且有效的。版权所有©2012 John Wiley&Sons,Ltd.

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