Compressive beamforming using greedy algorithms.

被引:0
|
作者
Baburaj, Maya K. [1 ]
Ambat, Sooraj K. [2 ]
Sheeba, V. S. [3 ]
机构
[1] Govt Engn Coll, Trichur 680009, India
[2] DRDO, Naval Phys & Oceanog Lab, Kochi 682201, Kerala, India
[3] Govt Engn Coll, Kozhikode 673005, India
关键词
Compressed sensing; l(1) minimization; Orthogonal Matching Pursuit; Compressive beamforming;
D O I
暂无
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
Direction of Arrival (DOA) estimation is a topic of great interest in many fields like electromagnetic, seismic/geophysical and acoustic sensing. High resolution algorithms for DOA estimation have been widely used in applications like SONAR, RADAR and wireless communications to resolve closely-situated sources. However these algorithms are very sensitive to the signal to noise ratio (SNR), the number of snapshots and correlation between sources. The DOA estimation problem can be viewed as a sparse representation problem as the signals impinging on an array are intrinsically sparse in the spatial domain. Hence compressed sensing techniques can be applied in DOA estimation. This paper explores the formulation of the DOA estimation as a sparse representation problem and compares the performance of different compressive beamforming techniques. Compressive beamforming is done using l(1) minimization and greedy algorithms. It is shown that greedy algorithms are faster than l1 minimization. An improvement to greedy algorithm is proposed in this paper so that prior information about sparsity is not needed. Resolution is further improved using multiband signals. Thus the study shows that compressive beamforming can give 2 to 3 degree resolution from single snapshot which is better than existing methods.
引用
收藏
页码:81 / 86
页数:6
相关论文
共 50 条
  • [1] Investigation on uncertainty quantification of transonic airfoil using compressive sensing greedy reconstruction algorithms
    Hu, Handuo
    Song, Yanping
    Yu, Jianyang
    Liu, Yao
    Gao, Wenxiu
    Chen, Fu
    AEROSPACE SCIENCE AND TECHNOLOGY, 2024, 147
  • [2] Beamforming using compressive sensing
    Edelmann, Geoffrey F.
    Gaumond, Charles F.
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2011, 130 (04): : EL232 - EL237
  • [3] Fast Pursuit Method for Greedy Algorithms in Distributed Compressive Sensing
    Xu, Hongwei
    Fu, Ning
    Qiao, Liyan
    Peng, Xiyuan
    2015 IEEE INTERNATIONAL INSTRUMENTATION AND MEASUREMENT TECHNOLOGY CONFERENCE (I2MTC), 2015, : 1118 - 1122
  • [4] PARALLEL ALGORITHMS.
    Krinitskii, N.A.
    Programming and Computer Software (English Translation of Programmirovanie), 1983, 9 (04): : 167 - 172
  • [5] Approximation algorithms.
    不详
    INTERFACES, 2002, 32 (06) : 96 - 97
  • [6] BUDDY ALGORITHMS.
    Challab, D.J.
    Roberts, J.D.
    Computer Journal, 1987, 30 (04): : 308 - 315
  • [7] Bin-packing using genetic algorithms.
    Ponce-Pérez, A
    Pérez-Garcia, A
    Ayala-Ramirez, V
    15TH INTERNATIONAL CONFERENCE ON ELECTRONICS, COMMUNICATIONS AND COMPUTERS, PROCEEDINGS, 2005, : 311 - 314
  • [8] SYNCHRONIZATION OF DISTRIBUTED SIMULATION USING BROADCAST ALGORITHMS.
    Peacock, J.Kent
    Manning, Eric
    Wong, J.W.
    Annual Proceedings - Reliability Physics (Symposium), 1979, : 237 - 259
  • [9] Prostate cancer prediction using classification algorithms.
    Huo, Xingyue
    Finkelstein, Joseph
    JOURNAL OF CLINICAL ONCOLOGY, 2022, 40 (16)
  • [10] MRI feature extraction using genetic algorithms.
    Velthuizen, RP
    Hall, LO
    Clarke, LP
    PROCEEDINGS OF THE 18TH ANNUAL INTERNATIONAL CONFERENCE OF THE IEEE ENGINEERING IN MEDICINE AND BIOLOGY SOCIETY, VOL 18, PTS 1-5, 1997, 18 : 1138 - 1139