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A Low Complexity Subspace-Based DOA Estimation Algorithm with Uniform Linear Array Correlation Matrix Subsampling

机译:均匀线性阵列相关矩阵二次采样的低复杂度基于子空间的DOA估计算法

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We propose a low complexity subspace-based direction-of-arrival (DOA) estimation algorithm employing a direct signal space construction method (DSPCM) by subsampling the autocorrelation matrix of a uniform linear array (ULA). Three major contributions of this paper are as follows. First of all, we introduce the method of autocorrelation matrix subsampling which enables us to employ a low complexity algorithm based on a ULA without computationally complex eigenvalue decomposition or singular-value decomposition. Secondly, we introduce a signal vector separation method to improve the distinguishability among signal vectors, which can greatly improve the performance, particularly, in low signal-to-noise ratio (SNR) regime. Thirdly, we provide a root finding (RF) method in addition to a spectral search (SS) method as the angle finding scheme. Through simulations, we illustrate that the performance of the proposed scheme is reasonably close to computationally much more expensive MUSIC- (MUltiple SIgnal Classification-) based algorithms. Finally, we illustrate that the computational complexity of the proposed scheme is reduced, in comparison with those of MUSIC-based schemes, by a factor ofO(N2/K), whereKis the number of sources andNis the number of antenna elements.
机译:我们通过对均匀线性阵列(ULA)的自相关矩阵进行二次采样,提出了一种采用直接信号空间构造方法(DSPCM)的低复杂度基于子空间的到达方向(DOA)估计算法。本文的三个主要贡献如下。首先,我们介绍了自相关矩阵二次采样的方法,该方法使我们能够采用基于ULA的低复杂度算法,而无需计算复杂的特征值分解或奇异值分解。其次,我们引入了一种信号向量分离方法来提高信号向量之间的可区分性,这可以大大提高性能,尤其是在低信噪比(SNR)情况下。第三,除了作为角度寻找方案的频谱搜索(SS)方法之外,我们还提供了寻根(RF)方法。通过仿真,我们说明了所提出的方案的性能与基于计算的更昂贵的基于MUSIC(多重信号分类)的算法相当接近。最后,我们说明,与基于MUSIC的方案相比,该方案的计算复杂度降低了O(N2 / K),其中K是源数,Nis是天线元数。

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