Volume 4 Issue 1
Apr.  2015
Turn off MathJax
Article Contents
Shi Jun, Zhang Xiao-ling, Wei Shun-jun, Xiang Gao, Yang Jian-yu. An Optimal DEM Reconstruction Method for Linear Array Synthetic Aperture Radar Based on Variational Model[J]. Journal of Radars, 2015, 4(1): 20-28. doi: 10.12000/JR14136
Citation: Shi Jun, Zhang Xiao-ling, Wei Shun-jun, Xiang Gao, Yang Jian-yu. An Optimal DEM Reconstruction Method for Linear Array Synthetic Aperture Radar Based on Variational Model[J]. Journal of Radars, 2015, 4(1): 20-28. doi: 10.12000/JR14136

An Optimal DEM Reconstruction Method for Linear Array Synthetic Aperture Radar Based on Variational Model

DOI: 10.12000/JR14136
  • Received Date: 2014-11-20
  • Rev Recd Date: 2015-01-25
  • Publish Date: 2015-02-28
  • Downward-looking Linear Array Synthetic Aperture Radar (LASAR) has many potential applications in the topographic mapping, disaster monitoring and reconnaissance applications, especially in the mountainous area. However, limited by the sizes of platforms, its resolution in the linear array direction is always far lower than those in the range and azimuth directions. This disadvantage leads to the blurring of Three-Dimensional (3D) images in the linear array direction, and restricts the application of LASAR. To date, the research on 3D SAR image enhancement has focused on the sparse recovery technique. In this case, the one-to-one mapping of Digital Elevation Model (DEM) brakes down. To overcome this, an optimal DEM reconstruction method for LASAR based on the variational model is discussed in an effort to optimize the DEM and the associated scattering coefficient map, and to minimize the Mean Square Error (MSE). Using simulation experiments, it is found that the variational model is more suitable for DEM enhancement applications to all kinds of terrains compared with the Orthogonal Matching Pursuit (OMP)and Least Absolute Shrinkage and Selection Operator (LASSO) methods.

     

  • loading
  • [1]
    Matthias W and Markus G. Initial ARTINO radar experiments[C]. 2010 8th European Conference on Synthetic Aperture Radar (EUSAR), Aachen, Germany, 2010: 1-4.
    [2]
    Han Kuo-ye, Wang Yan-ping, Tan Wei-xian, et al.. Efficient pseudopolarformat algorithm for down-looking linear-array SAR 3-D imaging[J]. IEEE Geoscience and Remote Sensing Letters, 2015, 12(3): 572-576.
    [3]
    Peng Xue-ming, Hong Wen, Wang Yan-ping, et al.. Downward looking linear array 3D SAR sparse imaging with wave-front curvature compensation[C]. International Conference on Signal Processing, Communication and Computing (ICSPCC), Kunming, 2013: 1-4.
    [4]
    Zhang S, Zhu Y, and Kuang G. Imaging of downward-looking linear array three-dimensional SAR based on FFT-MUSIC[J]. IEEE Geoscience and Remote Sensing Letters, 2015, 12(4): 885-889.
    [5]
    Peng Xue-ming, Hong Wen, Wang Yan-ping, et al.. Polar format imaging algorithm with wave-front curvature phase error compensation for airborne DLSLA three-dimensional SAR[J]. IEEE Geoscience and Remote Sensing Letters, 2014, 11(6): 1-5.
    [6]
    Wei Shun-jun, Zhang Xiao-ling, and Shi Jun. Sparse autofocus via bayesian learning iterative maximum and applied for LASAR 3-D imaging[C]. 2014 IEEE Radar Conference, Cincinnat, USA, 2014: 666-669.
    [7]
    Zhang Ying-jie, Han Kuo-ye, Wang Yan-ping, et al.. Study on motion compensation for airborne forward looking array SAR by time division multiplexing receiving[C]. 2013 Asia-Pacific Synthetic Aperture Radar (APSAR), Tsukuba, Japan, 2013: 392-395.
    [8]
    Zhuge Xiao-dong and Yarovoy A G. A sparse aperture MIMO-SAR-Based UWB imaging system for concealed weapon detection[J]. IEEE Transactions on Geoscience and Remote Sensing, 2011, 49(1): 509-518.
    [9]
    Shi Jun, Zhang Xiao-ling, Xiang Gao, et al.. Signal processing for microwave array imaging: TDC and sparse recovery[J]. IEEE Transactions on Geoscience and Remote Sensing, 2012, 50(11): 4584-4598.
    [10]
    Needell D and Tropp J A. CoSaMP: iterative signal recovery from incomplete and inaccurate samples[J]. Applied and Computational Harmonic Analysis, 2009, 26(3): 301-321.
    [11]
    Wang Jian, Kwon S, and Shim B. Generalized orthogonal matching pursuit[J]. IEEE Transactions on Signal Processing, 2012, 60(12): 6202-6216.
    [12]
    Wang Jian and Shim B. On the recovery limit of sparse signals using orthogonal matching pursuit[J]. IEEE Transactions on Signal Processing, 2012, 60(9): 4973-4976.
    [13]
    Tibshirani R. Regression shrinkage and selection via the lasso[J]. Journal Of The Royal Statistical Society Series B-Methodological, 1996, 58(1): 267-288.
    [14]
    EfronB, Hastie T, Johnstone I, et al.. Least angle regression[J]. Annals of Statistics, 2004, 32(2): 407-499.
    [15]
    Rosset S and Zhu Ji. Piecewise linear regularized solution paths[J]. Annals of Statistics, 2007, 35(3): 1012-1030.
  • 加载中

Catalog

    通讯作者: 陈斌, bchen63@163.com
    • 1. 

      沈阳化工大学材料科学与工程学院 沈阳 110142

    1. 本站搜索
    2. 百度学术搜索
    3. 万方数据库搜索
    4. CNKI搜索
    Article views(2566) PDF downloads(1486) Cited by()
    Proportional views
    Related

    /

    DownLoad:  Full-Size Img  PowerPoint