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基于压缩感知的ISAR高分辨成像算法 被引量:11

High resolution ISAR imaging algorithm based on compressive sensing
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摘要 针对ISAR在短孔径条件下存在的方位向分辨率低、易受噪声干扰等问题,基于压缩感知理论,提出了一种适用于短孔径时间模式下的基于压缩感知的ISAR方位向高分辨成像算法——PH-SL0算法。该算法首先构建部分随机化哈达玛矩阵作为量测矩阵,PH矩阵具有重构精度高、重构需要量测个数少的优点;然后将运算速度快、重构精度高且稳健性好的平滑0-范数法(SL0,smoothed L0-norm)推广应用到雷达复数域进行信号重构,实现ISAR的横向高分辨成像;最后对在短CPI条件下提出的PH-SL0算法的横向分辨率问题进行了理论分析。仿真和实测数据结果表明,所提算法具有更高的聚焦性能、分辨率以及较好的抗噪性能。 According to the problem that conventional imaging algorithms have some unavoidable shortcomings such as low resolution of image and being fragile to the noise with short coherent processing interval (CPI), an improved ISAR imaging algorithm via CS method, namely, PH-SL0 algorithm, was proposed. In the proposed algorithm, as a kind of measure matrix, partial randomizer Hadamard matrix (PH) has many advantages such as high reconstruction precision and low dimension of measure matrix. Meanwhile, as a reconstruction algorithm, SL0 has many advantages such as de- manding fewer measurements than existing methods, having higher reconstructed accuracy and better robust. Therefore, making use of the advantages of PH and SL0, and extending them to the field of radar, the azimuth imaging with short imaging data could be implemented. Finally, simulation results and experimental results of real data show that the algo-rithm has higher imaging resolution and better robust to noise.
出处 《通信学报》 EI CSCD 北大核心 2013年第9期150-157,共8页 Journal on Communications
关键词 压缩感知 部分随机化哈达玛 短孔径时间 平滑0-范数法 compressed sensing partial randomizer Hadamard matrix short CPI smooth LO-norm
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  • 1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:70
  • 2王勇,姜义成.基于自适应Chirplet分解的舰船目标ISAR成像[J].电子与信息学报,2006,28(6):982-984. 被引量:14
  • 3王琦,李亚超,邢孟道,保铮.多视角ISAR成像研究[J].西安电子科技大学学报,2007,34(2):165-169. 被引量:11
  • 4Matthew H,Thomas S.Compressed Sensing Radar[C]//IEEE Radar Conference.Rome:IEEE,2008:1-6.
  • 5Varshney K R,(C)etin M,Fisher J W,et al.Sparse Representation in Structured Dictionaries with Application to Synthetic Aperture Radar[J].IEEE Trans on Signal Processing,2008,56(8):3548-3561.
  • 6Grant M,Boyd S,Ye Y.cvx:Matlab Software for Disciplined Convex Programming[CP/OL].[2009-06-15].http://www.stanford.edu/~boyd/cvx/.
  • 7Mayhan J T,Burrows M L,Cuomo K M,et al.High Resolution 3D "Snapshot" ISAR Imaging and Feature Extraction[J].IEEE Trans on Aerosp Electron,2001,37(2):630-641.
  • 8Li Jian,Zheng Dunming.Angle and Waveform Estimation Via RELAX[J].IEEE Trans on AES,1997,33(3):1077-1086.
  • 9Martorella M,Acito N,Berizzi F.Statistical CLEAN Technique for ISAR Imaging[J].IEEE Trans on GRS,2007,45(11):3552-3560.
  • 10Lazarov A D.Iterative Minimum Mean Square Error Method and Recurrent Kalman Procedure for ISAR Image Reconstruction[J].IEEE Trans on Aerosp Electron Syst,2001,37(4):1432-1441.

共引文献502

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  • 1尉宇,孙德宝,岑翼刚.高斯线调频小波变换及参数优化[J].电子与信息学报,2005,27(9):1398-1403. 被引量:4
  • 2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.
  • 3Oandes E, Romberg J,Tao T. Robust uncertainty prin-ci- pies: Exact signal reconstruction from highly in-complete frequency information[J]. IEEE Transactions on Informa- tion Theory, 2006,52(2) : 489-509.
  • 4XIE Cheng-jun, XU Lin, Design and realization of random measurement scheme for compressed sensing[J]. Optoe- lectronics Letters, 2012,8 ( 1 ) : 60-62.
  • 5Donoho D L. Compressed sensing[J]. IEEE Transac-tions on Information Theory,2006,52(4) : 1289-1306.
  • 6Tropp J A, Gilbert A C. Signal recovery from random measurements via orthogonal matching pursuit [J]. IEEE Transaction on Information Theory, 2007,53 (12) : 4655- 4666.
  • 7Davenport M A,Wakin M B. Analysis of orthogonal matc-hing pursuit using the restricted Jsometry proper-ty[J]. IEEE Transactions on Information Theory, 2010,56 ( 9 ) : 4395-4401.
  • 8Needell D, Tropp J A. CoSaMP: Iterative signal recovery from incomplete and inaccurate samples[J]. Appl. Comp. Harmonic. Anal. ,2009,26(3) : 301-321.
  • 9Mallat S,Zhang Z F. Matching pursuits with time-frequen- cy dictionaries[J]. IEEE Transactions on Signal Process- ing,1993,41(12) :3397-3415.
  • 10Donoho D L, Tsaig Y, Drori I, et al. Sparse solutions of underdetermined linear equations by stagewise orthogo- hal matching pursuit[J]. Department of Statistics, Stan- ford, 2006,1-39.

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