Author:
Li Hao,Bai Yi,Jian Chunxiao,Xu Haiyun,Mei Fengtong
Abstract
Abstract
Most of the existing DOA estimation algorithms are based on uniform array, whose estimation performance is limited by the shortcoming of small aperture of uniform array, and it is difficult to apply sparse array to DOA estimation of distributed sources. In order to solve the above problems, this paper introduces interqualitative array into DOA estimation of distributed sources, and proposes a DOA estimation algorithm for coherent distributed sources. Because the array element spacing is larger than half wavelength, the direct estimation will produce false peak. In order to eliminate the ambiguity, this paper proves that DOA estimation of two submatrices is performed separately, and its common value is unique, that is, the true incidence Angle. According to this proof, DOA estimation of two submatrices is carried out separately for the one-dimensional DOA estimation scenario of distributed sources, and the common part of the two sets of estimation results is taken as the final estimation result. The complexity analysis and performance verification of this method are also given. Simulation experiments show that the performance of the proposed method is better than that of the DSPE algorithm and TLS-ESPRIT algorithm under the same array number in the one-dimensional DOA estimation scenario.
Subject
General Physics and Astronomy
Reference11 articles.
1. Two decades of array signal processing research: the parametric approach[J];Krim;IEEE Signal Process Magazine,1996
2. Highlights of statistical signal and array processing[J];Hero;Signal Processing Magazine IEEE,1998
3. The spectrum efficiency of a basestation antenna array system for spatially selective transmission[J];Zetterberg,1994
4. 2D DOA Estimator for Coherently Distributed Sources based on Fourth Order Cumulants[C];Huang,2015
5. DOA Estimation for Coherently Distributed Sources Considering Circular and Noncircular Signals in Massive MIMO Systems[J];Wan;IEEE Systems Journal,2017