Two-Dimensional DOA Estimation for Coprime Planar Arrays Based on Self-Correlation Tensor

被引:0
作者
Li, Hao [1 ]
Cui, Weijia [1 ]
Jian, Chunxiao [1 ]
Xu, Haiyun [1 ]
Mei, Fengtong [1 ]
机构
[1] Natl Digital Switching Syst Engn & Technol Res, Zhengzhou 450001, Henan, Peoples R China
关键词
DECOMPOSITIONS; MUSIC;
D O I
10.1155/2022/7999641
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
In the coprime planar array (CPA), the existing tensor DOA estimation has the problem that the statistics are not fully utilized. We propose a two-dimensional DOA estimation method based on tensor self-correlation, which realizes the high-resolution and high-precision joint estimation of elevation angle and azimuth angle. Firstly, we represent the received signals of two subarrays with tensors and then obtain the self-correlation covariance tensor of the subarrays themselves and the cross-correlation covariance tensor of the two subarrays. Then, we extract the covariance tensor corresponding to the maximum continuous virtual array and prove the expression of the maximum continuous virtual array aperture of the proposed method. Compared with the existing methods, the proposed method effectively improves the maximum aperture of the continuous virtual array. Finally, the signal subspace is solved by tensor expansion and tensor decomposition. Simulation results show that under the same conditions, the proposed method has higher estimation accuracy and degree of freedom than the cross-correlation tensor method, and the resolution is also improved significantly.
引用
收藏
页数:13
相关论文
共 42 条
[1]   Rectangular array of electromagnetic vector sensors: tensor modelling/decomposition and DOA-polarisation estimation [J].
Ahmed, Tanveer ;
Zhang Xiaofei ;
Zheng Wang ;
Pan Gong .
IET SIGNAL PROCESSING, 2019, 13 (07) :689-699
[2]   ON THE NUMBER OF SIGNALS RESOLVABLE BY A UNIFORM LINEAR-ARRAY [J].
BRESLER, Y ;
MACOVSKI, A .
IEEE TRANSACTIONS ON ACOUSTICS SPEECH AND SIGNAL PROCESSING, 1986, 34 (06) :1361-1375
[3]   Tensor Approach to DOA Estimation of Coherent Signals with Electromagnetic Vector-Sensor Array [J].
Cao, Ming-Yang ;
Mao, Xingpeng ;
Long, Xiaozhuan ;
Huang, Lei .
SENSORS, 2018, 18 (12)
[4]   MUSIC AND MAXIMUM-LIKELIHOOD TECHNIQUES ON 2-DIMENSIONAL DOA ESTIMATION WITH UNIFORM CIRCULAR ARRAY [J].
CHAN, AYJ ;
LITVA, J .
IEE PROCEEDINGS-RADAR SONAR AND NAVIGATION, 1995, 142 (03) :105-114
[5]  
Chen TH, 1998, IEEE SIGNAL PROC MAG, V15, P21, DOI 10.1109/79.708539
[6]   Tensor Decompositions for Signal Processing Applications [J].
Cichocki, Andrzej ;
Mandic, Danilo P. ;
Anh Huy Phan ;
Caiafa, Cesar F. ;
Zhou, Guoxu ;
Zhao, Qibin ;
De Lathauwer, Lieven .
IEEE SIGNAL PROCESSING MAGAZINE, 2015, 32 (02) :145-163
[7]  
Gao R., 2017, IEEE COMMUN LETT, V21
[8]   Super-Resolution Sparse MIMO-OFDM Channel Estimation Based on Spatial and Temporal Correlations [J].
Gao, Zhen ;
Dai, Linglong ;
Lu, Zhaohua ;
Yuen, Chau ;
Wang, Zhaocheng .
IEEE COMMUNICATIONS LETTERS, 2014, 18 (07) :1266-1269
[9]   Tensor-Based Source Localization Method with EVS Array [J].
Guanjun Huang ;
Yongquan Li ;
Zijing Zhang ;
Junpeng Shi ;
Fangqing Wen .
Journal of Beijing Institute of Technology, 2021, 30 (04) :352-362
[10]   Tensor Decompositions and Applications [J].
Kolda, Tamara G. ;
Bader, Brett W. .
SIAM REVIEW, 2009, 51 (03) :455-500