Reduced-Dimension DOA Estimation Based on MUSIC Algorithm in L-Shaped Array

Junliang Yang, Hu He, Shumin Wang
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Abstract

According to the heavy computation and high cost of two-dimensional (2D) multiple signal classification (MUSIC) to achieve 2D direction of arrival (DOA) estimation in various complex arrays, this paper proposes a reduced-dimensional (RD) estimation algorithm based on L-shaped uniform array without the need of 2D spectral peak search and secondary optimization. This algorithm makes full use of the structural characteristics of L-shaped array, decomposes the L-shaped uniform array into two uniform linear arrays, and estimates the angle between the source and the X-axis and Y-axis by one-dimensional (1D) search respectively, then obtains the 2D-DOA estimation according to the geometric relationship and uses the maximum likelihood method for angle matching. In this algorithm, the time-consuming 2D search is transformed into 1D search, which greatly reduces the computational complexity. In order to further reduce the complexity and improve the estimation accuracy, the root-finding method can be used instead of one-dimensional search. The simulation results show that the proposed algorithm has higher DOA estimation performance as well as faster operation speed.
基于MUSIC算法的l形阵列降维方位估计
针对二维(2D)多信号分类(MUSIC)在各种复杂阵列中实现二维到达方向(DOA)估计的计算量大、成本高的问题,本文提出了一种基于l形均匀阵列的降维(RD)估计算法,无需二维谱峰搜索和二次优化。该算法充分利用l形阵的结构特点,将l形均匀阵分解为两个均匀线性阵,分别通过一维搜索估计光源与x轴和y轴的夹角,然后根据几何关系得到2D-DOA估计,并采用极大似然法进行角度匹配。该算法将耗时的二维搜索转化为一维搜索,大大降低了计算复杂度。为了进一步降低复杂性和提高估计精度,可以使用寻根法代替一维搜索。仿真结果表明,该算法具有较高的DOA估计性能和较快的运算速度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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