期刊文献+

IRS多分区辅助太赫兹多子阵列波束成形设计

Design of beamforming for IRS multi-partition-aided THz multi-subarray
下载PDF
导出
摘要 在智能反射表面(IRS)辅助太赫兹(THz)通信系统中,为突破信道稀疏性对系统空间多路复用增益的限制,提出收发端采用宽间隔多子阵列混合波束成形架构,设计IRS多分区辅助THz多子阵列的传输方案。首先,基于频谱效率最大化原则,构建一个含有多变量耦合和非凸约束的非凸目标函数;然后,将优化问题解耦成2个易于求解的子问题,即IRS反射系数矩阵设计问题和收发端混合波束成形矩阵设计问题;最后,采用黎曼流形优化算法计算IRS反射系数矩阵,并通过数理推导得到混合波束成形矩阵的闭式解。仿真结果表明,与基准方案相比,所提方案可以获得更好的频谱效率。 In the IRS-aided THz communication system,in order to break the channel sparsity limitation on the system spatial multiplexing gain,a hybrid beam forming architecture with wide-spaced multi-subarrays at the transceiver/transmitter side was proposed and the transmission scheme of IRS multi-partition-aided THz multi-subarrays was designed.Firstly,a non-convex objective function with multivariate coupling and non-convex constraints was constructed based on the principle of maximizing spectrum efficiency.Then,the optimization problem was decoupled into two easy-to-solve sub-problems,namely,the reflection coefficient matrix design of IRS and the hybrid beamforming matrix design at the transceiver/receiver.Finally,the Riemannian manifold optimization algorithm was used to calculate the reflection coefficient matrix of IRS,and the closed solution of the hybrid beamforming matrix design at the transceiver/receiver was obtained through mathematical derivation.Simulation results show that compared with the baseline scheme,the proposed scheme can achieve better spectrum efficiency.
作者 张祖凡 唐睿 ZHANG Zufan;TANG Rui(School of Communications and Information Engineering,Chongqing University of Posts and Telecommunications,Chongqing 400065,China;School of Communications and Information Engineering,Chongqing College of Mobile Communication,Chongqing 401520,China)
出处 《通信学报》 EI CSCD 北大核心 2023年第8期78-88,共11页 Journal on Communications
基金 国家自然科学基金资助项目(No.62202077) 重庆市教育委员会科学技术研究计划重大基金资助项目(No.KJZDM201900601) 重庆市教育委员会科学技术研究计划青年基金资助项目(No.KJQN0202200609)。
关键词 智能反射表面 两级空间多路复用 混合波束成形 黎曼流形优化 intelligent reflecting surface two-level spatial multiplexing hybrid beamforming Riemannian manifold optimization
  • 相关文献

参考文献2

二级参考文献4

共引文献3

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部