Direction of Arrival Estimation by Employing Intra-block Correlations in Sparse Bayesian Learning Through Covariance Model

被引:0
作者
Raghu, K. [1 ]
Kumari, N. Prameela [2 ]
机构
[1] REVA Univ, Sch Elect & Commun Engn, Bangalore, Karnataka, India
[2] REVA Univ, Sch Elect & Commun Engn, Bangalore, Karnataka, India
关键词
Direction of Arrival Estimation; Sparse Bayesian Learning; Intra-block correlations; Covariance model; SIGNALS;
D O I
暂无
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Estimation of the arriving signal directions at the receiver side is of utmost important in the field areas of array signal processing. The proposed technique in this paper involves two major steps, in that the first step is a C-step where, we deduce the covariance model for Direction of Arrival (DOA) estimation and through which, the noise variance of the model will be estimated. In the second step, i.e. L-step, the covariance model deduced in the C-step will be used along with the noise statistics to estimate the variance of sparse DOA spectrum, which is unknown. In this step, Sparse Bayesian Learning with Expectation maximization framework is extended to exploit the property of intra-block correlations in the unknown DOA spectrum. The variance of sparse DOA spectrum, which is estimated in L-step indicates the locations of non-zero values in the spectrum, hence resulting in directions of the signal sources. In the results section, it can be seen that the increase in accuracy and performance of the proposed algorithm is one of the result of exploiting intra-block correlations. The covariance modelling in C-step results in high probability of true DOA estimation in the case where number of signal sources is less than the antenna elements in the Uniform Linear Array (ULA) with lesser number of snapshots required. It is also shown in the simulation results that an acceptable estimation accuracy is achieved in the case where number of signal sources is greater than or equal to the antenna elements, but with larger snapshots required.
引用
收藏
页码:19 / 19
页数:1
相关论文
共 49 条
[21]   Off-grid DOA estimation using array covariance matrix and block-sparse Bayesian learning [J].
Zhang, Yi ;
Ye, Zhongfu ;
Xu, Xu ;
Hu, Nan .
SIGNAL PROCESSING, 2014, 98 :197-201
[22]   Direction of arrival estimation research for underwater acoustic target based on Sparse Bayesian Learning with temporally correlated source vectors [J].
Wang B. ;
Zhu Z.-H. ;
Dai Y.-W. .
Tien Tzu Hsueh Pao/Acta Electronica Sinica, 2016, 44 (03) :693-698
[23]   Wideband Direction-of-Arrival Estimation Based on Hierarchical Sparse Bayesian Learning for Signals with the Same or Different Frequency Bands [J].
Yang, Yixin ;
Zhang, Yahao ;
Yang, Long ;
Wang, Yong .
ELECTRONICS, 2023, 12 (05)
[24]   Joint Estimation of DOA and Mutual Coupling via Block Sparse Bayesian Learning [J].
Pan, Yujian ;
Tai, Ning ;
Cheng, Shiliang ;
Yuan, Naichang .
2015 IEEE INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING, COMMUNICATIONS AND COMPUTING (ICSPCC), 2015, :415-420
[25]   DOA Estimation Using Block Variational Sparse Bayesian Learning [J].
HUANG Qinghua ;
ZHANG Guangfei ;
FANG Yong .
ChineseJournalofElectronics, 2017, 26 (04) :768-772
[26]   DOA Estimation Using Block Variational Sparse Bayesian Learning [J].
Huang Qinghua ;
Zhang Guangfei ;
Fang Yong .
CHINESE JOURNAL OF ELECTRONICS, 2017, 26 (04) :768-772
[27]   Gibbs Sampling based Sparse Bayesian Learning for Direction-of-Arrival Estimation with Impulse Noise Towards 6G [J].
Cheng, Mingfeng ;
Peng, Wei .
2023 IEEE INTERNATIONAL CONFERENCE ON COMMUNICATIONS WORKSHOPS, ICC WORKSHOPS, 2023, :1392-1397
[28]   Improved sparse Bayesian learning direction estimation algorithm for single vector hydrophones [J].
Li, Xionghui ;
Liang, Guolong ;
Shen, Tongsheng ;
Luo, Zailei .
Shengxue Xuebao/Acta Acustica, 2025, 50 (01) :77-85
[29]   Robust Sparse Bayesian Two-Dimensional Direction-of-Arrival Estimation with Gain-Phase Errors [J].
Jin, Xu ;
Wang, Xuhu ;
Hou, Yujun ;
Hao, Siyuan ;
Wang, Xinjie ;
Xu, Zhenhua ;
Zhang, Qunfei .
SENSORS, 2023, 23 (23)
[30]   Direction of Arrival Estimation Based on a Mixed Signal Transmission Model Employing a Linear Tripole Array [J].
Lan, Xiang ;
Liu, Wei .
IEEE ACCESS, 2021, 9 :47828-47841