Tensor-Based Channel Estimation for 3D mmWave Massive MIMO Systems

Jianhao Wang, Wensheng Zhang, Jian Sun, Chengxiang Wang
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Abstract

In this paper, we investigate the channel estimation problem for three-dimensional (3D) massive multiple-input multiple-output (MIMO) system, where the base station (BS) employs a uniform cuboid array (UCA) and the mobile station (MS) is equipped with a uniform linear array (ULA). The channel between MS and BS can be formulated as a fourth-order tensor. By exploring the geometric parameter channel model, we simplify the problem to a third-order tensor decomposition problem. We further exploit the vandermonde structure of the factor matrices and introduce the Multi-mode Vandermonde Constrains Canonical Polyadic Decomposition (MVC-CPD) based channel estimation algorithm. The sufficient condition of uniqueness is analyzed. Under the uniqueness condition, the angle information can be recovered from the columns of the factor matrices. Since all the factor matrices share the same permutation ambiguity, the operation of angle pairing is not required. Then the complex gains can be obtained by Least Square (LS) method. Simulation results show that the proposed method outperforms the compressed sensing (CS) based method and the iteration based method in terms of accuracy, robustness, and stability.
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基于张量的三维毫米波海量MIMO系统信道估计
本文研究了三维(3D)大规模多输入多输出(MIMO)系统的信道估计问题,其中基站(BS)采用均匀长方体阵列(UCA),移动站(MS)采用均匀线性阵列(ULA)。MS和BS之间的通道可以表示为一个四阶张量。通过探索几何参数通道模型,将该问题简化为一个三阶张量分解问题。我们进一步利用了因子矩阵的vandermonde结构,并引入了基于多模vandermonde约束正则多进分解(MVC-CPD)的信道估计算法。分析了唯一性的充分条件。在唯一性条件下,可以从因子矩阵的列中恢复角度信息。由于所有因子矩阵具有相同的排列模糊性,因此不需要进行角度配对操作。然后用最小二乘法得到复增益。仿真结果表明,该方法在精度、鲁棒性和稳定性方面均优于基于压缩感知的方法和基于迭代的方法。
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