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基于连续干扰消除的毫米波MIMO系统混合预编码算法

解培中 孙锐 李汀

解培中, 孙锐, 李汀. 基于连续干扰消除的毫米波MIMO系统混合预编码算法[J]. 电子与信息学报, 2019, 41(2): 409-416. doi: 10.11999/JEIT180379
引用本文: 解培中, 孙锐, 李汀. 基于连续干扰消除的毫米波MIMO系统混合预编码算法[J]. 电子与信息学报, 2019, 41(2): 409-416. doi: 10.11999/JEIT180379
Peizhong XIE, Rui SUN, Ting LI. Hybrid Precoding Algorithm Based on Successive Interference Cancellation for Millimeter Wave MIMO Systems[J]. Journal of Electronics & Information Technology, 2019, 41(2): 409-416. doi: 10.11999/JEIT180379
Citation: Peizhong XIE, Rui SUN, Ting LI. Hybrid Precoding Algorithm Based on Successive Interference Cancellation for Millimeter Wave MIMO Systems[J]. Journal of Electronics & Information Technology, 2019, 41(2): 409-416. doi: 10.11999/JEIT180379

基于连续干扰消除的毫米波MIMO系统混合预编码算法

doi: 10.11999/JEIT180379
基金项目: 国家自然科学基金(61771254)
详细信息
    作者简介:

    解培中:女,1968年生,副教授,研究方向为 MIMO 预编码技术、干扰对齐、定位技术等

    孙锐:男,1991年生,硕士生,研究方向为MIMO 预编码技术

    李汀:男,1979年生,讲师,主要研究方向为 MIMO 技术、3D MIMO 技术、协作通信等

    通讯作者:

    解培中 cas@njupt.edu.cn

  • 中图分类号: TN92

Hybrid Precoding Algorithm Based on Successive Interference Cancellation for Millimeter Wave MIMO Systems

Funds: The National Natural Science Foundation of China (61771254)
  • 摘要:

    该文研究多用户毫米波MIMO系统的混合模数预编码器和合并器设计。针对因信号传播漫散射造成的多用户间信号干扰问题,提出一种基于连续干扰消除(SIC)的鲁棒混合预编码算法。首先对信道矩阵进行正交分解,以消除来自已知用户信号的干扰,从而将含有非凸约束的多用户链路优化问题分解为多个单用户链路优化问题。然后采用相位提取算法逐个求解每个用户的最优传输链路,并结合最小均方误差(MMSE)准则求得多用户混合预编码矩阵。仿真结果表明,与现有的混合预编码算法相比,所提算法在强干扰环境下具有显著的性能优势。

  • 图  1  系统模型

    图  2  存在共享散射体的两用户信道模型

    图  3  用户平均速率随信噪比的变化曲线

    图  4  和速率随用户数的变化曲线

    图  5  和速率随信噪比的变化曲线($U = 6$)

    图  6  和速率随信噪比的变化曲线($U = 16$)

    表  1  基于连续干扰消除的混合预编码算法

     输入:${{{H}}_{u}},{u} = 1 ,2, ·\!·\!· ,{U}\;$;
     输出:${{{F}}_{{\rm{BB}}}}$, ${{{F}}_{{\rm{RF}}}}$, ${{{w}}_{u}},{u} = 1 ,2, ·\!·\!· ,{U}\;$;
     初始化:${{{F}}_{{\rm{RF}}}} = {\rm{Empty}}$;$\widehat {{H}} = {\rm{Empty}}$;${{{T}}_ 1 } = {{{H}}_ 1 }$;
     for ${u} = 1 :{U}\;$
     (1) 对${{{T}}_{u}}$进行SVD分解,得到${{{v}}_ 1 }$和${{{q}}_ 1 }$;
     (2) ${{{v}}_ 1 }$代入式(14),得到${{{w}}_{u}}$;
     (3) ${{{q}}_ 1 }$代入式(15),得到${{{f}}_{{\rm{RF}},{u}}}$;
     (4) $\widehat {{h}}_u^{\rm{H}} = {{w}}_u^{\rm{H}}{{{H}}_u}$, $\widehat {{H}} = {\left[{\widehat {{H}}^{\rm{H}}}{\rm{ }}{\widehat {{h}}_{u}}\right]^{\rm{H}}}$, ${{{F}}_{{\rm{RF}}}} = [{{{F}}_{{\rm{RF}}}}{\rm{ }}{{{f}}_{{\rm{RF}},u}}]$;
     (5) $\widehat {{H}}$和${{{F}}_{{\rm{RF}}}}$代入式(16),得到${{{F}}_{{\rm{BB}}}}$;
     if ${u} < {U}\;$
     (6) ${{{F}}_{u}} = {{{F}}_{{\rm{RF}}}}{{{F}}_{{\rm{BB}}}}$,代入式(17),得到${{{T}}_{{u} + 1}}$;
     end if
     end for
      ${{{F}}_{{\rm{BB}}}}{\rm{ = }}\sqrt {\frac{P}{{\left\| {{{{F}}_{{\rm{RF}}}}{{{F}}_{{\rm{BB}}}}} \right\|_{\rm{F}}^{2}}}} {{{F}}_{{\rm{BB}}}}$
    下载: 导出CSV
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出版历程
  • 收稿日期:  2018-04-25
  • 修回日期:  2018-09-07
  • 网络出版日期:  2018-09-25
  • 刊出日期:  2019-02-01

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