用于多用户跨近远场通信的宽间隔阵列混合波束成形技术

Heyin Shen, Yuhang Chen, Chong Han, Jinhong Yuan
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引用次数: 0

摘要

太赫兹(THz)波束成形具有多 GHz 带宽,在第六代(6G)及以后的通信领域越来越受到关注。现有的波束成形设计主要集中在紧凑型天线阵列上,典型的通信发生在远场。然而,在密集多用户场景中,仅依靠远场角域无法区分相似角度的用户。因此,本文采用了多用户宽间距阵列(MU-WSA),扩大了近场区域,引入了额外的距离域,从而形成了一种跨近场和远场(CNFF)通信的新模式。在此范例下,研究了 CNFF 信道模型,并在此基础上优化了 MU-WSA 中的子阵列间距 $d_s$ 和子阵列数 $K$,以实现信道容量的最大化。然后,在子连接系统中,提出了一种交替优化(AO)波束成形算法,以处理模拟前编码器的特殊块对角格式。对于全连接系统,通过构建 MU-WSA 的专用转向矢量,提出了一种基于转向矢量重构(SVR)的低复杂度算法。数值评估表明,由于距离域分辨率,MU-WSA 与紧凑型阵列相比,在 20 美元 dBm 的功率下可将 SE 提高 60% 以上。此外,在 SC 系统中提出的 AO 算法可以达到 FC 系统总和(SE)的 80% 以上,同时将移相器的数量减少了 $K^2$,从而降低了功耗。FC系统中的SVR算法可以达到SE上限的95%以上,但运行时间仅为基于奇异矢量分解(SVD)算法的10%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Hybrid Beamforming with Widely-spaced-array for Multi-user Cross-Near-and-Far-Field Communications
With multi-GHz bandwidth, Terahertz (THz) beamforming has drawn increasing attention in the sixth generation (6G) and beyond communications. Existing beamforming designs mainly focus on a compact antenna array where typical communication occurs in the far-field. However, in dense multi-user scenarios, only relying on far-field angle domain fails to distinguish users at similar angles. Therefore, a multi-user widely-spaced array (MU-WSA) is exploited in this paper, which enlarges the near-field region to introduce the additional distance domain, leading to a new paradigm of cross-near-and-far-field (CNFF) communication. Under this paradigm, the CNFF channel model is investigated, based on which the subarray spacing $d_s$ and the number of subarrays $K$ in MU-WSA are optimized to maximize the channel capacity. Then, in sub-connected systems, an alternating optimization (AO) beamforming algorithm is proposed to deal with the special block-diagonal format of the analog precoder. For fully-connected systems, a low-complexity steering-vector reconstruction (SVR)-based algorithm is proposed by constructing specialized steering vectors of MU-WSA. Numerical evaluations show that due to distance domain resolutions, the MU-WSA can improve the SE by over $60$% at a power of $20$dBm compared to the compact array. Additionally, the proposed AO algorithm in the SC system can achieve over 80% of the sum (SE) of the FC system while reducing the number of phase shifters by $K^2$, thereby lowering power consumption. The SVR algorithm in the FC system can achieve over 95% of the upper bound of SE but takes only 10% of the running time of the singular vector decomposition (SVD)-based algorithms.
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