Direction-of-Arrival Estimation Based on Sparse Representation of Fourth-Order Cumulants

被引:4
|
作者
Xing, Chuanxi [1 ]
Dong, Saimeng [1 ]
Wan, Zhiliang
机构
[1] Yunnan Minzu Univ, Sch Elect & Informat Technol, Kunming 650504, Peoples R China
基金
中国国家自然科学基金;
关键词
Estimation; Direction-of-arrival estimation; Sparse matrices; Colored noise; Covariance matrices; Apertures; White noise; Underwater acoustics; underwater acoustic targets; direction of arrival estimation; fourth-order cumulant; sparse representation;
D O I
10.1109/ACCESS.2023.3332991
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The actual underwater environmental noise is often spatial colored, which results in severe degradation of the performance of the underwater direction of arrival (DOA) estimation method based on the assumption of white noise. In the presence of Gaussian colored noise, a high-resolution DOA estimation method using a fourth-order cumulant for quickly eliminating redundancy is adopted in this paper. Firstly, a selection matrix is constructed, and the redundant data in the fourth-order cumulants are reduced in the way of descending order. Secondly, the fourth-order cumulants matrix is transformed into a vectorized form, and the selection matrix is further constructed to eliminate redundant data in the vectorization process, and a single observation vector model with better performance is obtained. Finally, the sparse representation method is used for DOA estimation. The simulation results demonstrate that compared with the traditional fourth-order cumulant methods, this method has a stronger ability to suppress colored noise, and can provide higher resolution and higher estimation accuracy under the conditions of few snapshots and low signal-to-noise ratio. The experiment verifies that this method can be applied to DOA estimation of underwater acoustic array signals.
引用
收藏
页码:128736 / 128744
页数:9
相关论文
共 50 条
  • [31] DOA estimation based on fourth-order cumulants in the presence of sensor gain-phase errors
    Cao, Shenghong
    Ye, Zhongfu
    Hu, Nan
    Xu, Xu
    SIGNAL PROCESSING, 2013, 93 (09) : 2581 - 2585
  • [32] A Gridless Fourth-Order Cumulant-Based DOA Estimation Method Under Unknown Colored Noise
    Yuan, Jiawen
    Zhang, Gong
    Zhang, Yu
    Leung, Henry
    IEEE WIRELESS COMMUNICATIONS LETTERS, 2022, 11 (05) : 1037 - 1041
  • [33] k-Level Extended Sparse Array Design for Direction-of-Arrival Estimation
    Zhao, Pinjiao
    Wu, Qisong
    Wu, Na
    Hu, Guobing
    Wang, Liwei
    ELECTRONICS, 2022, 11 (23)
  • [34] Unified ESPRIT Spatial Spectrum for Direction-of-Arrival Estimation with an Arbitrary Sparse Array
    Liu, Song
    Zhang, Gang
    Weng, Mingjiang
    Yang, Shizhong
    PROCEEDINGS OF 2016 IEEE 13TH INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING (ICSP 2016), 2016, : 457 - 461
  • [35] Direction-of-arrival estimation for noncircular signals
    Zhong, Manli
    Fan, Zheyi
    PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON COMPUTER, NETWORKS AND COMMUNICATION ENGINEERING (ICCNCE 2013), 2013, 30 : 634 - 637
  • [36] Coarray Tensor Direction-of-Arrival Estimation
    Zheng, Hang
    Zhou, Chengwei
    Shi, Zhiguo
    Gu, Yujie
    Zhang, Yimin D.
    IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2023, 71 : 1128 - 1142
  • [37] A sparse direction-of-arrival estimation algorithm for MIMO radar in the presence of gain-phase errors
    Liu, Jing
    Zhou, Weidong
    Wang, Xianpeng
    Huang, Defeng
    DIGITAL SIGNAL PROCESSING, 2017, 69 : 193 - 203
  • [38] Direction-of-Arrival Estimation of Coherent Signals via Coprime Array Interpolation
    Zheng, Zhi
    Huang, Yixiao
    Wang, Wen-Qin
    So, Hing Cheung
    IEEE SIGNAL PROCESSING LETTERS, 2020, 27 (27) : 585 - 589
  • [39] Real-Valued Variational Bayesian Inference for Direction-of-Arrival Estimation
    Cao, Zheng
    Li, Haoran
    Fu, Haijun
    IEEE SENSORS LETTERS, 2022, 6 (06)
  • [40] Direction-of-Arrival Estimation Based on Frequency Difference-Wavenumber Analysis for Sparse Vertical Array Configuration
    Kim, Donghyeon
    Byun, Gihoon
    Kim, Jeasoo
    SENSORS, 2023, 23 (01)