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Computationally efficient DOA estimation for coprime linear array: a successive signal subspace fitting algorithm

机译:COPRIME线性阵列的计算上高效的DOA估计:连续信号子空间拟合算法

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摘要

In this paper, direction of arrival (DOA) estimation of multiple signals with coprime array is investigated and signal subspace fitting (SSF) method is linked to the coprime array, which achieves a better DOA estimation performance than the traditional uniform array. While the SSF method requires expensive computational cost in the case of multiple signals due to the multidimensional global angular searching, we propose a successive SSF (S-SSF) algorithm from a computationally efficient perspective. In the proposed algorithm, we employ rotational invariance and coprime property to obtain the initial estimates. Then, via a successive scheme, we transform the traditional multidimensional global angular searching problem into one-dimensional partial angular searching one. Consequently, the computational complexity has been significantly reduced. Specifically, the proposed S-SSF algorithm can obtain almost the same DOA estimation performance as SSF but with remarkably lower complexity. Finally, Cramer-Rao Bound (CRB) is provided and numerical simulations demonstrate the effectiveness of the proposed algorithm.
机译:在本文中,研究了使用Coprime阵列的多个信号的到达方向(DOA)估计,信号子空间拟合(SSF)方法与COPRIME阵列连接,这实现了比传统统一阵列更好的DOA估计性能。虽然SSF方法在多维全局角度搜索引起的多个信号的情况下需要昂贵的计算成本,但是从计算有效的角度提出了连续的SSF(S-SSF)算法。在所提出的算法中,我们采用旋转不变性和CopRime属性来获得初始估计。然后,通过连续的方案,我们将传统的多维全局角度搜索问题转换为一维偏角搜索一个。因此,计算复杂性显着降低。具体地,所提出的S-SSF算法可以获得几乎与SSF相同的DOA估计性能,但具有显着的复杂性。最后,提供了Cramer-Rao绑定(CRB),数值模拟证明了所提出的算法的有效性。

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