欢迎访问中国科学院大学学报,今天是
电子信息与计算机科学

基于低秩和一维稀疏矩阵分解的多通道SAR-GMTI方法

  • 郑慧敏 ,
  • 郑明洁 ,
  • 张振宁 ,
  • 申晓天
展开
  • 1 中国科学院空天信息创新研究院, 北京 100190;
    2 中国科学院大学电子电气与通信工程学院, 北京 100049

收稿日期: 2020-01-06

  修回日期: 2020-04-26

  网络出版日期: 2020-04-26

基金资助

国家重点研发计划(2017YFB0502700)资助

A multichannel SAR-GMTI method based on low-rank and one-dimensional sparse matrix decomposition

  • ZHENG Huimin ,
  • ZHENG Mingjie ,
  • ZHANG Zhenning ,
  • SHEN Xiaotian
Expand
  • 1 Aerospace Information Research Institute, Chinese Academy of Sciences, Beijing 100190, China;
    2 School of Electronic, Electrical and Communication Engineering, University of Chinese Academy of Sciences, Beijing 100049, China

Received date: 2020-01-06

  Revised date: 2020-04-26

  Online published: 2020-04-26

摘要

多通道合成孔径雷达地面运行目标指示(synthetic aperture radar-ground moving target indicator,SAR-GMTI)系统的数据按一定方式重组并处理后,可认为是由表示地杂波的低秩矩阵、表示运动目标的稀疏矩阵和表示噪声的矩阵这3部分组成。但已有的基于矩阵分解的GMTI方法,对于强杂波和慢速目标会产生较大误差,并且也未根据实际应用情况而重新定义优化模型中的加权参数。针对这些问题,设计一个自适应加权参数和矩阵分解模型,进而提出一种新的基于低秩和一维稀疏矩阵分解的多通道SAR-GMTI方法,以提高矩阵分解的精确度。基于仿真数据和高分三号SAR卫星数据的实验结果表明,该方法可将运动目标准确提取且不包含杂波与噪声分量,在慢速运动目标提取和强杂波抑制方面也具有更好的性能。

本文引用格式

郑慧敏 , 郑明洁 , 张振宁 , 申晓天 . 基于低秩和一维稀疏矩阵分解的多通道SAR-GMTI方法[J]. 中国科学院大学学报, 2022 , 39(2) : 208 -216 . DOI: 10.7523/j.ucas.2020.0003

Abstract

After being regrouped and processed, the data of the multichannel SAR-GMTI (synthetic aperture radar-ground moving target indicator) system can be considered as a joint matrix composed of three matrices, namely, a low-rank matrix of ground clutter, a sparse matrix of moving targets, and an entry-wise matrix of noise component. The existing GMTI method based on matrix decomposition can cause error by the impact of the strong clutter or slow-moving targets. Moreover, the weighted parameters in the optimization model are not redefined according to the actual application. To solve these problems, an adaptive weighted parameter and matrix decomposition model are designed in this paper, and a new multi-channel SAR-GMTI method based on low-rank and one-dimensional sparse matrix decomposition is proposed to improve the accuracy of matrix decomposition. The results based on the simulation data and the real data from Gaofen-3 SAR satellite demonstrate that the proposed method can accurately extract moving targets without clutter and noise components, and can obtain better performance in slow-moving target detection and strong clutter suppression too.

参考文献

[1] 肖垚, 刘畅. 基于稀疏求解的改进PCA方法在SAR目标识别中的应用[J]. 中国科学院大学学报, 2018, 35(1):84-88.DOI:10.7523/j.issn.2095-6134.2018.01.011.
[2] 李松, 魏中浩, 张冰尘, 等.深度卷积神经网络在迁移学习模式下的SAR目标识别[J]. 中国科学院大学学报, 2018, 35(1):75-83.DOI:10.7523/j.issn.2095-6134.2018.01.010.
[3] 向卫力, 李晓辉, 周勇胜, 等. 一种鲁棒的多尺度稀疏表示SAR目标识别方法[J]. 中国科学院大学学报, 2017, 34(1):99-105.DOI:10.7523/j.issn.2095-6134.2017.01.013.
[4] Lightstone L, Faubert D, Rempel G. Multiple phase centre DPCA for airborne radar[C] //Proceedings of the 1991 IEEE National Radar Conference. March 12-13, 1991, Los Angeles, CA, USA. IEEE, 1991:36-40.DOI:10.1109/NRC.1991.114720.
[5] Cao C H, Zhang Z H, Meng J M, et al. Clutter suppression and moving target indication with airborne wide-area surveillance radar[C] //2016 CIE International Conference on Radar (RADAR). October 10-13, 2016, Guangzhou, China. IEEE, 2016:1-5.DOI:10.1109/RADAR.2016.8059385.
[6] Yan H, Li F, Robert W, et al. Moving targets extraction in multichannel wide-area surveillance system by exploiting sparse phase matrix[J]. IET Radar, Sonar & Navigation, 2012, 6(9):913-920.DOI:10.1049/iet-rsn.2012.0067.
[7] Yan H, Wang R, Li F, et al. Ground moving target extraction in a multichannel wide-area surveillance SAR/GMTI system via the relaxed PCP[J]. IEEE Geoscience and Remote Sensing Letters, 2013, 10(3):617-621.DOI:10.1109/LGRS.2012.2216248.
[8] Li Q N, Yan H, Wu L Q, et al. Robust PCA for ground moving target indication in wide-area surveillance radar system[J]. Journal of the Operations Research Society of China, 2013, 1(1):135-153.DOI:10.1007/s40305-013-0006-y.
[9] Li Q N, He L, Qi L J, et al. Unique decomposition and a new model for the ground moving target Indication problem[J]. Journal of Optimization Theory and Applications, 2017, 173(1):297-312.DOI:10.1007/s10957-016-1052-5.
[10] Lin Z C, Chen M M, Ma Y. The augmented Lagrange multiplier method for exact recovery of corrupted low-rank matrices[R/OL]. (2013-10-18) [2020-01-03]. http://arXiv.org/pdf/1009.5055.pdf.
[11] Zheng M J, Yan H, Zhang L, et al. Research on strong clutter suppression for Gaofen-3 dual-channel SAR/GMTI[J]. Sensors, 2018, 18(4):978-992.DOI:10.3390/s18040978.
[12] Guyon C, Bouwmans T, Zahzah E H. Foreground detection based on low-rank and block-sparse matrix decomposition[C]// 2012 19th IEEE International Conference on Image Processing. September 30-October 3, 2012, Orlando, FL, USA. IEEE, 2012:1225-1228.DOI:10.1109/ICIP.2012.6467087.
[13] Tang G G, Nehorai A. Robust principal component analysis based on low-rank and block-sparse matrix decomposition[C] // 2011 45th Annual Conference on Information Sciences and Systems. March 23-25, 2011, Baltimore, MD, USA. IEEE, 2011:1-5.DOI:10.1109/CISS.2011.5766144.
[14] Fadili M J, Starck J L. Monotone operator splitting for optimization problems in sparse recovery[C]//2009 16th IEEE International Conference on Image Processing (ICIP). November 7-10, 2009, Cairo, Egypt. IEEE, 2009:1461-1464.DOI:10.1109/ICIP.2009.5414555.
[15] Candès E J, Li X D, Ma Y, et al. Robust principal component analysis?[J]. Journal of the ACM, 2011, 58(3):1-37.DOI:10.1145/1970392.1970395.
[16] Hoyer P O. Non-negative matrix factorization with sparseness constraints[J]. Journal of Machine Learning Research, 2004, 5:1457-1469.
文章导航

/