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空间耦合LDPC码的分层译码算法

吴皓威 武小飞 邹润秋 欧静兰

吴皓威, 武小飞, 邹润秋, 欧静兰. 空间耦合LDPC码的分层译码算法[J]. 电子与信息学报, 2020, 42(8): 1881-1887. doi: 10.11999/JEIT190626
引用本文: 吴皓威, 武小飞, 邹润秋, 欧静兰. 空间耦合LDPC码的分层译码算法[J]. 电子与信息学报, 2020, 42(8): 1881-1887. doi: 10.11999/JEIT190626
Haowei WU, Xiaofei WU, Runqiu ZOU, Jinglan OU. A Layered Decoding Algorithm for Spatially-coupled LDPC Codes[J]. Journal of Electronics & Information Technology, 2020, 42(8): 1881-1887. doi: 10.11999/JEIT190626
Citation: Haowei WU, Xiaofei WU, Runqiu ZOU, Jinglan OU. A Layered Decoding Algorithm for Spatially-coupled LDPC Codes[J]. Journal of Electronics & Information Technology, 2020, 42(8): 1881-1887. doi: 10.11999/JEIT190626

空间耦合LDPC码的分层译码算法

doi: 10.11999/JEIT190626
基金项目: 民用航天十三五预研项目(D010201),国家留学基金委项目(201908505018),重庆市科技人才专项资助项目(cstc2018zdcy-yszxX0001, cstc2017zdcy-yszx0008)
详细信息
    作者简介:

    吴皓威:男,1981年生,副研究员,博士生导师,主要研究方向为宽带无线通信、飞行器测控与组网等

    武小飞:男,1992年生,硕士生,研究方向为信道编解码技术、无线局域网等

    邹润秋:女,1994年生,硕士生,研究方向为信道编解码技术、无线局域网等

    欧静兰:女,1981年生,副教授,硕士生导师,主要研究方向为宽带通信、中继通信等

    通讯作者:

    吴皓威 wuhaowei@cqu.edu.cn

  • 中图分类号: TN911.22

A Layered Decoding Algorithm for Spatially-coupled LDPC Codes

Funds: The Advanced Research Project of Civil Aerospace Technologies in 13th Five-year Plan (D010201), The Scholarship Council of China (201908505018), The Special Foundation for Chongqing Science and Technology Talent (cstc2018zdcy-yszxX0001, cstc2017zdcy-yszx0008)
  • 摘要:

    针对长码长空间耦合低密度奇偶校验(SC-LDPC)码译码时延较长的问题,该文提出了分层滑动窗译码(LSWD)算法。该算法利用SC-LDPC子码码块的准循环特性和滑动窗内校验矩阵的层次结构,通过在滑动窗内对校验矩阵进行分层处理,优化层与层之间消息传递,从而加快窗内译码的收敛速度,减少了译码迭代次数。仿真和分析结果表明:在相同的信噪比(SNR)条件和相同的误码性能要求下,LSWD算法所需的迭代次数少于滑动窗译码(SWD)算法,特别在高信噪比下,LSWD算法的迭代次数约为SWD算法的一半,从而有效缩短全局译码时延;在相同译码迭代次数下,LSWD算法的译码性能优于SWD算法,而其计算复杂度增加不大。

  • 图  1  SC-LDPC码原模图的构造过程

    图  2  滑动窗译码示意图

    图  3  滑动窗分层结构示例

    图  4  仿真中使用的SC-LDPC码校验矩阵

    图  5  LSWD算法和SWD算法的误码率曲线

    图  6  最大迭代次数对算法误码率性能的影响

    图  7  LSWD算法在不同译码窗长度时的译码性能比较

    图  8  LSWD算法在不同校验矩阵扩展因子时的译码效果

    表  1  译码算法单次迭代过程的计算量比较

    译码算法加法运算$\phi (x)$运算
    SWD${K_g} \times M \times W \times (J + K + 1)$$2{K_g} \times M \times W \times J$
    LSWD${K_g} \times M \times W \times (2J + K + 1)$$2{K_g} \times M \times W \times J$
    下载: 导出CSV
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出版历程
  • 收稿日期:  2019-08-14
  • 修回日期:  2020-03-14
  • 网络出版日期:  2020-04-23
  • 刊出日期:  2020-08-18

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