大规模MIMO系统中二维MUSIC算法的低计算复杂度

L. T. H. AAL DHAHEB, Nor Muzlifah Mahyuddin
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引用次数: 2

摘要

大规模多输入多输出(mMIMO)系统是5G的主要技术之一。它利用数百甚至数千根天线收集在一个面板上。天线数量的增加导致到达方向(DOA)算法的计算复杂度增加。本文提出了两个步骤来降低mMIMO系统中二维多信号分类(2D MUSIC)的计算复杂度。第一步是通过确定最优的矩阵压缩因子来降低数据协方差矩阵的维数。第二步是寻找用于获得二维MUSIC频谱的最佳噪声特征向量数,均匀圆形阵列(UCA)用作天线阵列。仿真结果表明,在不影响二维MUSIC算法性能精度和分辨率的情况下,可以连续压缩两次协方差矩阵。此外,二维MUSIC算法中使用的最佳噪声特征向量数与信号源数接近。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Low Computational Complexity for 2D MUSIC Algorithm in Massive MIMO Systems
A massive Multiple-Input Multiple-Output (mMIMO) systems are one of the primary techniques in 5G. It utilizes hundreds and even thousands of antennas collected in one panel. This increase in the number of antennas leads to an increase the computational complexity of the direction-of-arrival (DOA) algorithms. In this paper, two steps propose to reduce the computational complexity of two-dimensional multiple signal classification (2D MUSIC) in mMIMO systems. The first step is reducing the dimensional of the data covariance matrix by determining the optimum matrix compression factor. The second step is searching for the optimum number of noise eigenvectors used to obtain the 2D MUSIC spectrum, a uniform circular array (UCA) used as the antenna array. The simulation results indicate that the covariance matrix can be compressed two consecutive times without affecting the performance accuracy and resolution of the 2D MUSIC algorithm. Moreover, the optimum number of noise eigenvectors used in the 2D MUSIC algorithm is close to the number of signal sources.
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