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基于混合可重构智能表面和人工噪声辅助的物理层安全通信

邓志祥 戴陈庆 张志威

邓志祥, 戴陈庆, 张志威. 基于混合可重构智能表面和人工噪声辅助的物理层安全通信[J]. 电子与信息学报. doi: 10.11999/JEIT231235
引用本文: 邓志祥, 戴陈庆, 张志威. 基于混合可重构智能表面和人工噪声辅助的物理层安全通信[J]. 电子与信息学报. doi: 10.11999/JEIT231235
DENG Zhixiang, DAI Chenqing, ZHANG Zhiwei. Physical Layer Security for Hybrid Reconfigurable Intelligent Surface and Artificial Noise Assisted Communication[J]. Journal of Electronics & Information Technology. doi: 10.11999/JEIT231235
Citation: DENG Zhixiang, DAI Chenqing, ZHANG Zhiwei. Physical Layer Security for Hybrid Reconfigurable Intelligent Surface and Artificial Noise Assisted Communication[J]. Journal of Electronics & Information Technology. doi: 10.11999/JEIT231235

基于混合可重构智能表面和人工噪声辅助的物理层安全通信

doi: 10.11999/JEIT231235
基金项目: 江苏省输配电装备技术重点实验室开放课题资助项目(2022JSSPD03)
详细信息
    作者简介:

    邓志祥:男,副教授,研究方向为无线物理层安全

    戴陈庆:女,硕士生,研究方向为无线物理层安全

    张志威:男,硕士生,研究方向为无线物理层安全

    通讯作者:

    邓志祥 dengzhixiang@hhu.edu.cn

  • 中图分类号: TN918.91

Physical Layer Security for Hybrid Reconfigurable Intelligent Surface and Artificial Noise Assisted Communication

Funds: The Jiangsu Key Laboratory of Power Transmission & Distribution Equipment Technology (2022JSSPD03)
  • 摘要: 针对可重构智能表面(Reconfigurable Intelligent Reflecting Surface, RIS)辅助的物理层安全通信,该文设计了基于混合有源-无源RIS和人工噪声(Artificial Noise, AN)辅助的安全传输方案。考虑基站和RIS的功率约束以及RIS无源反射元件的反射系数恒模约束,以最大化系统安全传输速率为目标,构建基站发射波束成形、AN波束向量、RIS反射系数矩阵联合优化问题。使用交替优化(Alternating Optimization, AO)、权值最小均方误差(Weighted Minimum Mean Square Error, WMMSE)和半定松弛(Semi-definite Relaxation, SDR)算法,求解所构建的变量高度耦合的非凸优化问题。仿真结果表明,混合RIS辅助安全传输方案,能够有效提高系统的安全速率,与无源RIS相比,能够有效克服“双衰落”效应导致的安全速率降低,与有源RIS相比,具有更高的能量效率。
  • 图  1  系统模型

    图  2  仿真系统模型坐标图

    图  3  收敛性能

    图  4  不同方案中安全速率与功率之间的关系

    图  5  不同方案中安全速率与距离位置的关系

    图  6  安全速率与混合RIS中有源元件个数的关系

    1  交替优化求解算法

     1:Initialize
     2:给定初始可行解$ {\boldsymbol{w}}^{0}、{\boldsymbol{v}}^{0}、{\boldsymbol{\varPhi}}^{\text{0}} $,设置迭代次数$ i $=0、收敛精度$ \delta $、初始辅助变量$ {{b}}_{\text{1}}^{\text{0}}=1、{{b}}_{\text{2}}^{\text{0}}=1,{\text{R}}^{0}=f\left({\boldsymbol{w}}^{0},{\boldsymbol{v}}^{0},{\boldsymbol{\varPhi}}^{\text{0}}\right) $
     3:repeat
     4: 给定$ {{\boldsymbol{\varPhi}}}^{i} $, $ {{b}}_{\text{1}}^{i} $,$ {{b}}_{\text{2}}^{i} $,根据3.2节所述方法求解问题(P2-2),并对得出的解进行处理,从而更新$ {\boldsymbol{w}}^{i+1}、{\boldsymbol{v}}^{i+1} $
     5: 给定$ {\boldsymbol{w}}^{i+1},{\boldsymbol{v}}^{i+1} $, $ {{b}}_{\text{1}}^{i} $, $ {{b}}_{\text{2}}^{\mathrm{i}} $根据3.3节所述方法求解问题(P3-2),对其解进行高斯随机化,得到近似解,进而更新$ {\boldsymbol{\varPhi}}^{i+1} $
     6: 给定$ {\boldsymbol{w}}^{i+1},{\boldsymbol{v}}^{i+1} $,$ {\boldsymbol{\varPhi}}^{i+1} $,根据3.4节所述方法更新辅助变量$ {{b}}_{\text{1}}^{i+1} $,$ {{b}}_{\text{2}}^{i+1} $
     7: $ {{R}}^{i+1}=f\left({\boldsymbol{w}}^{i+1},{\boldsymbol{v}}^{i+1},{\boldsymbol{\varPhi}}^{i+1}\right) $
     8: $ i=i+1 $
     9:until $ \dfrac{{{R}}^{\boldsymbol{i}}-{{R}}^{\boldsymbol{i}-1}}{{{R}}^{\boldsymbol{i}}} < \delta $
    下载: 导出CSV
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出版历程
  • 收稿日期:  2023-11-07
  • 修回日期:  2024-04-08
  • 网络出版日期:  2024-04-29

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