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A beamspace approach for 2-D localization of incoherently distributed sources in massive MIMO systems

机译:用于大规模mImO系统中非相干分布源的二维定位的波束空间方法

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摘要

In this paper, a generalized low-complexity beamspace approach is proposed for two-dimensional localization of incoherently distributed sources with a uniform cylindrical array (UCyA) in large-scale/massive multiple input multiple-output (MIMO) systems. The received signal vectors in the element space are transformed into the beamspace by employing beamforming vectors. As a beneficial result, the total dimensions of the received signal vectors are significantly reduced. In addition, it is shown that the error introduced by the transformation decreases as the number of UCyA antennas increases. The UCyA is composed of multiple uniform circular arrays (UCAs), and the beamspace array response matrices of adjacent UCAs are linearly related. Then, the linear relation is exploited to estimate the nominal elevation direction-of-arrivals (DOAs) directly and the nominal azimuth DOAs based on a low-complexity search algorithm. In contrast, the linear relation in the traditional approach is based on approximations and the associated search algorithm is more complicated. Numerical results demonstrate that the proposed approach outperforms the existing approach in terms of both performance and complexity in massive MIMO systems.
机译:本文提出了一种通用的低复杂度波束空间方法,用于大规模/大规模多输入多输出(MIMO)系统中具有均匀圆柱阵列(UCyA)的非相干分布源的二维定位。通过使用波束成形向量,将元素空间中的接收信号向量转换为波束空间。作为有益的结果,接收信号矢量的总尺寸被显着减小。此外,还表明,随着UCyA天线数量的增加,变换所引入的误差会减小。 UCyA由多个均匀圆形阵列(UCA)组成,并且相邻UCA的波束空间阵列响应矩阵线性相关。然后,基于低复杂度搜索算法,利用线性关系直接估计名义到达高度方向(DOA)和名义方位角DOA。相反,传统方法中的线性关系是基于近似值的,并且关联的搜索算法更加复杂。数值结果表明,在大规模MIMO系统中,该方法在性能和复杂性方面均优于现有方法。

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