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一种基于压缩感知的稀疏孔径SAR成像方法 被引量:10

An Imaging Method Based on Compressive Sensing for Sparse Aperture of SAR
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摘要 高分辨大场景合成孔径雷达(SAR)成像给数据存储和传输系统带来沉重负担.本文针对条带式SAR成像,提出一种基于压缩感知技术的稀疏孔径SAR成像方法.该方法沿方位向以部分子孔径采样的方式获取降采样的原始数据,然后在距离向采用传统匹配滤波方法实现脉冲压缩处理,在方位向则利用小波基作为场景散射系数的稀疏基,并通过求解最小l1范数优化问题重构方位向散射系数.该方法在存在多普勒参数误差情况下,能够有效实现多普勒参数估计,具有良好稳健性.仿真和实测数据成像结果表明所提算法在方位向严重降采样条件下仍能够实现无模糊的SAR成像,具有较强的有效性与实用性. High resolution and wide swath synthetic aperture radar (SAR) imaging increases the toad of data transmission and storage severely. To mitigate this problem, a novel compressive sensing-based imaging method for sparse aperture of SAR is proposed.In the proposed method, firstly, partial sub-apemmes data is sampled in the azimuth direction to reduce the raw SAR data. Secondly,the conventional matchedfdter is used to perform pulse compression in the range direction. Finally, the wavelet basis is used as a sparse basis to reconslruct the scattering coefficients by solving an 11 minimization optimization. The proposed method can precisely estimate the Doppler parameters in the presence of the Doppler parameters errors. Even if very limited samples can be ob- tained in the azimuth direction,the proposed algorithm can produce the unambiguous SAR image.Simulated and real SAR data ex- periments demonstrate that the effectiveness and stability of the proposed algorithm.
出处 《电子学报》 EI CAS CSCD 北大核心 2012年第12期2487-2494,共8页 Acta Electronica Sinica
基金 国家重点基础研究发展计划(No.2010CB731903) 国家自然科学基金(No.61101249) 西安电子科技大学基本科研业务费
关键词 合成孔径雷达 稀疏孔径 压缩感知 小波稀疏基 优化算法 synthetic aperture radar (SAR) sparse aperture compressive sensing wavelet sparse basis optimization algo- rithm
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  • 1黄源宝,李真芳,保铮.机载大斜视SAR的快速简易成像方法[J].西安电子科技大学学报,2004,31(4):543-546. 被引量:6
  • 2杜小勇,胡卫东,郁文贤.基于稀疏成份分析的逆合成孔径雷达成像技术[J].电子学报,2006,34(3):491-495. 被引量:9
  • 3张春梅,尹忠科,肖明霞.基于冗余字典的信号超完备表示与稀疏分解[J].科学通报,2006,51(6):628-633. 被引量:71
  • 4R Baraniuk.A lecture on compressive sensing[J].IEEE Signal Processing Magazine,2007,24(4):118-121.
  • 5Guangming Shi,Jie Lin,Xuyang Chen,Fei Qi,Danhua Liu and Li Zhang.UWB echo signal detection with ultra low rate sampling based on compressed sensing[J].IEEE Trans.On Circuits and Systems-Ⅱ:Express Briefs,2008,55(4):379-383.
  • 6Cand,S E J.Ridgelets:theory and applications[I)].Stanford.Stanford University.1998.
  • 7E Candès,D L Donoho.Curvelets[R].USA:Department of Statistics,Stanford University.1999.
  • 8E L Pennec,S Mallat.Image compression with geometrical wavelets[A].Proc.of IEEE International Conference on Image Processing,ICIP'2000[C].Vancouver,BC:IEEE Computer Society,2000.1:661-664.
  • 9Do,Minh N,Vetterli,Martin.Contourlets:A new directional multiresolution image representation[A].Conference Record of the Asilomar Conference on Signals,Systems and Computers[C].Pacific Groove,CA,United States:IEEE Computer Society.2002.1:497-501.
  • 10G Peyré.Best Basis compressed sensing[J].Lecture Notes in Ccmputer Science,2007,4485:80-91.

共引文献794

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  • 1赵树杰,赵建勋.信号检测与估计理论[M].北京:清华大学出版社,2009:272-275.
  • 2张群,罗斌凤,管桦,池龙,郭英.基于微Doppler提取的具有旋转部件雷达目标成像[J].自然科学进展,2007,17(10):1410-1417. 被引量:13
  • 3CANDES E J, WAKIN M B. An introduction to compressive sampling [J]. Signal Processing Magazine, 2008, 25(2): 21-30.
  • 4XIAO Xiang-zhu, BAMLER R. Super-resolution power and ro- bustness of compressive sensing for spectral estimation with application to spaceborne tomographic SAR [J]. Geoscience and Remote Sensing, 2012, 50(1): 247-258.
  • 5Y Z Jin,B D Rao.Support recovery of sparse signals in the presence of multiple measurement vectors[J].IEEE Transactions on Information Theory,2013,59(5):3139-3157.
  • 6Z S He,A Cichocki,R Zdunek,et al.Improved FOCUSS method with conjugate gradient iterations[J].IEEE Transactions on Signal Processing,2009,57(1):399-404.
  • 7Z B Xu,X Y Chang,F M Xu,et al.L1/2 regularization:a thresholding representation theory and a fast solver[J].IEEE Transactions on Neural Networks and Learning Systems,2012,23(7):1013-1027.
  • 8D L Donoho.Compressed sensing[J].IEEE Transactions on Information Theory,2006,52(4):1289-1306.
  • 9E J Candès,J Romberg,T Tao.Robust uncertainty principles:exact signal reconstruction from highly incomplete frequency information[J].IEEE Transactions on Information Theory,2006,52(2):489-509.
  • 10G Gui,A Mehbodniya,Q Wan,F Adachi.Sparse signal recovery with OMP algorithm using sensing measurement matrix[J].IEICE Electronics Express,2011,8(5):285-290.

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