Spectral Domain Sparse Representation for DOA Estimation of Signals with Large Dynamic Range

被引:1
作者
Compaleo, Jacob [1 ]
Gupta, Inder J. [1 ]
机构
[1] Ohio State Univ, Electrosci Lab, Columbus, OH 43212 USA
关键词
direction-of-arrival (DOA) estimation; sparse representation; beamforming; apodization; window function; OF-ARRIVAL ESTIMATION; ESTIMATION ALGORITHM; ARRAY; PERFORMANCE;
D O I
10.3390/s21155164
中图分类号
O65 [分析化学];
学科分类号
070302 ; 081704 ;
摘要
Recently, we proposed a Spectral Domain Sparse Representation (SDSR) approach for the direction-of-arrival estimation of signals incident to an antenna array. In the approach, sparse representation is applied to the conventional Bartlett spectra obtained from snapshots of the signals received by the antenna array to increase the direction-of-arrival (DOA) estimation resolution and accuracy. The conventional Bartlett spectra has limited dynamic range, meaning that one may not be able to identify the presence of weak signals in the presence of strong signals. This is because, in the conventional Bartlett spectra, uniform weighting (window) is applied to signals received by various antenna elements. Apodization can be used in the generation of Bartlett spectra to increase the dynamic range of the spectra. In Apodization, more than one window function is used to generate different portions of the spectra. In this paper, we extend the SDSR approach to include Bartlett spectra obtained with Apodization and to evaluate the performance of the extended SDSR approach. We compare its performance with a two-step SDSR approach and with an approach where Bartlett spectra is obtained using a low sidelobe window function. We show that an Apodization Bartlett-based SDSR approach leads to better performance with just single-step processing.
引用
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页数:16
相关论文
共 47 条
[1]   A Geometric Approach to Covariance Matrix Estimation and its Applications to Radar Problems [J].
Aubry, Augusto ;
De Maio, Antonio ;
Pallotta, Luca .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2018, 66 (04) :907-922
[2]   SMOOTHING PERIODOGRAMS FROM TIME-SERIES WITH CONTINUOUS SPECTRA [J].
BARTLETT, MS .
NATURE, 1948, 161 (4096) :686-687
[3]  
Besson O, 2013, IEEE T SIGNAL PROCES, V61, P5819, DOI 10.1109/TSP.2013.2285511
[4]   DOA estimation via sparse recovering from the smoothed covariance vector [J].
Cai, Jingjing ;
Bao, Dan ;
Li, Peng .
JOURNAL OF SYSTEMS ENGINEERING AND ELECTRONICS, 2016, 27 (03) :555-561
[5]   Directions-of-Arrival Estimation Through Bayesian Compressive Sensing Strategies [J].
Carlin, Matteo ;
Rocca, Paolo ;
Oliveri, Giacomo ;
Viani, Federico ;
Massa, Andrea .
IEEE TRANSACTIONS ON ANTENNAS AND PROPAGATION, 2013, 61 (07) :3828-3838
[6]   Compressive Beamforming Based on Multiconstraint Bayesian Framework [J].
Li, Chao ;
Zhou, Tian ;
Guo, Qijia ;
Cui, Hong-Liang .
IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING, 2021, 59 (11) :9209-9223
[7]   Sparse representation based two-dimensional direction-of-arrival estimation method with L-shaped array [J].
Cheng, ZengFei ;
Zhao, Yongbo ;
Zhu, YuTang ;
Shui, Penglang ;
Li, Hui .
IET RADAR SONAR AND NAVIGATION, 2016, 10 (05) :976-982
[8]   Two-dimensional DOA estimation algorithm with co-prime array via sparse representation [J].
Cheng, Zengfei ;
Zhao, Yongbo ;
Li, Hui ;
Shui, Penglang .
ELECTRONICS LETTERS, 2015, 51 (25) :2084-2085
[9]   Application of Sparse Representation to Bartlett Spectra for Improved Direction of Arrival Estimation [J].
Compaleo, Jacob ;
Gupta, Inder J. .
SENSORS, 2021, 21 (01) :1-18
[10]   Enhanced covariances matrix sparse representation method for DOA estimation [J].
Cui, Wei ;
Qian, Tong ;
Tian, Jing .
ELECTRONICS LETTERS, 2015, 51 (16) :1288-1289