大规模MIMO系统中低复杂度二维到达角估计

Meng-Jie Wang, Jheng-Liang Cai, F. Tseng, Chao-Yuan Hsu
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引用次数: 6

摘要

大规模多输入多输出(MIMO)系统是极大提高5G蜂窝系统频谱效率的有前途的技术。然而,由于成本、空间和复杂性的限制,实现实际上是一个挑战。虽然毫米波传输可以大大节省部署众多天线的空间,但对众多射频链的需求大大增加了实施成本。然后,为了降低成本,开发了子阵列天线的混合结构,将整个阵列分成几个子阵列。子阵列中的所有天线共用一条射频链,大大降低了复杂度。此外,下行信道状态信息(CSI)对于预编码等预处理技术至关重要。然而,由于信道矩阵的大维度,CSI估计是困难的。因此,由于只有少数未知到达角(AoA)和确定性特征可以对CSI进行建模,因此通过结构化通道矩阵估计CSI是有吸引力的。CSI的估计相当于AoA的估计。本文提出了一种基于旋转不变量技术(ESPRIT)估计信号参数的大规模MIMO系统混合子阵列(并排子阵列和交错子阵列)的AoA估计方法。数值结果验证了所提出的AoA估计,并表明所提出的并行子阵列AoA估计可以接近全数字化阵列,同时保持较低的计算复杂度。
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A Low-Complexity 2-D Angle of Arrival Estimation in Massive MIMO Systems
Massive multiple-input multiple-output (MIMO) systems are promising technology to greatly increase the spectral efficiency for the 5G cellular system. However, the implementation is practically a challenge due to the limitation of cost, space, and complexity. Though the millimeter-wave (mm-wave) transmission can greatly save the space for deploying numerous antennas, the demand on the numerous RF chains increases the implementation cost significantly. The hybrid structures of sub-array antennas are then developed to alleviate the cost, where the entire array is grouped into several sub-arrays. All antennas in a subarray share a common RF chain, which greatly reduces the complexity. Furthermore, the downlink channel state information (CSI) is crucial for several pre-processing technologies such as precoding. Nevertheless, the CSI estimation is difficult due to the large dimension of a channel matrix. Accordingly, CSI estimation by the structured channel matrix is attractive since only few unknown angle-of-arrivals (AoA) and deterministic signatures can model the CSI. Estimation of CSI is equivalent to estimating the AoA. In this paper, we propose a new AoA estimation by using estimating signal parameters via rotational invariance technique (ESPRIT) for the massive MIMO system with two kinds of hybrid subarrays, referred to side-by-side and interleave sub-arrays. Numerical results validate the proposed AoA estimation and show that the proposed AoA estimation with side-by-side sub-arrays can approach to the fully-digitized arrays while keeping a lower computational complexity.
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