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一种深度欠采样的快速SAR成像算法

A Fast SAR Imaging Algorithm Based on Deep Under-sampling
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摘要 以减少SAR成像所需数据量,缩短成像时间为目的,本文构建了深度欠采样回波信号的模型,提出了一种二维脉冲压缩算法,该算法利用OMP和BCS算法对欠采样回波做距离向和方位向压缩,实现了二维SAR快速成像。通过对点目标模型SAR回波的仿真验证了方案的有效性。 Abst For the purpose of reducing the amount of data required by synthetic aperture radar (SAR) imaging and shortening imaging time, a 2-D pulse compression algorithm is proposed based on constructing of deep under-sampled echo signal model. In this algorithm, orthogonal matching pursuit (OMP) and Bayesian compressive sensing (BCS) algorithms are applied for range profile and azimuth profiles compression, so as to obtain 2-D fast SAR imaging. The effectiveness of the scheme is verified via simulation by using SAR echoes of point target model.
作者 王健 宗竹林
机构地区 电子科技大学
出处 《火控雷达技术》 2011年第4期19-24,共6页 Fire Control Radar Technology
基金 国家自然基金资助课题(60971081)
关键词 压缩感知(CS) SAR 正交匹配追踪(OMP) 贝叶斯压缩感知(BCS) compressive sensing (CS) SAR orthogonal matching pursuit (OMP) Bayesian compressive sensing (BCS)
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参考文献13

  • 1Sujit Bhattacharya, Thomas Blumensath, Bernard Mulgrew, et al. Fast encoding of synthetic aperture radar raw data using compressed sensing[ J ]. IEEE Workshop on Statistical Signal Processing, 2007:448 - 452.
  • 2Gabriel Rilling, Mike davies and bernard mulgrew. Compressed sensing based compression SAR raw data [ C ]. Singnal Processing with Adaptive Sparse Structured Representations Workshop, Saint-Malo, France, 2009.
  • 3喻玲娟,谢晓春.压缩感知理论简介[J].电视技术,2008,32(12):16-18. 被引量:40
  • 4Baraniuk R and Steeghs P. Compressive radar imaging[ C ]. IEEE Radar Conference, Boston, MA, USA, Apr. 17-20, 2007:128- 133.
  • 5Herman M and Strohmer T. Compressed sensing radar[ C ]. IEEE International Conference on Acoustics, Speech and Signal Processing, Las Vegas, NV, USA, Mar. 30 - Apr. 4, 2008: 1509 - 1512.
  • 6谢晓春,张云华.基于压缩感知的二维雷达成像算法[J].电子与信息学报,2010,32(5):1234-1238. 被引量:50
  • 7Lei Zhang Jun Li, Jia Meng-dao Xing, Cheng-Wei Qiu, -lian Sheng, Ya-chao Li, Zheng Bao. Resolution enhancement for inversed synthetic aperture radar imaging under low SNR via improved compressive sensing[J], IEEE transactions on geosciences and remote sensing, 2010,48(10) :3824 -3838.
  • 8Hongxian Wang, Yinghui Quan, Mengdao Xing, and Shouhong Zhang. ISAR imaging via sparse probing frequencies [ J ], IEEE Transactions on Geosciences and Remote Sensing, 2010,8 ( 3 ) : 451 - 454.
  • 9E Candes. The restricted isometry property and its implications for compressed sensing [ J ]. Academie des sciences, 2006,346(I):598 -592.
  • 10Tropp J A, Gilbert A C. Signal recovery from random measurements via orthogonal matching pursuit[ J ]. IEEE Transactions on Information Theory, 2007, 53(12) : 4655 -4666.

二级参考文献26

  • 1DONOHO D. Compressed sensing[J]. IEEE Trans. Information Theory, 2006, 52(4): 1289-1306.
  • 2CANDES E. Compressive sampling[C]/[Proceedings of the International Congress of Mathematicians. Madrid, Spain: [s.n.], 2006:1433- 1452.
  • 3CANDES E, ROMBERG J, TAO T. Robust uncertainty principles: Exact signal reconstruction from highly incomplete frequency information[J]. IEEE Trans. Information Theory, 2006, 52(4): 489-509.
  • 4TROPP J, GILBERT A C. Signal recovery from random measurements via orthogonal matching pursuit [J]. IEEE Trans. Information Theory, 2007, 53(12): 4655-4666.
  • 5ZOU J, GILBERT A C, STRAUSS M J, et al. Theoretical and experimental analysis of a randomized algorithm for sparse Fourier transform analysis[J]. Journal of Computational Physics, 2006, 211(2): 572 -595.
  • 6GAN Lu. Block compressed sensing of natural images[C]//Proceedings of the International Conference on Digital Signal Processing. [S.l.]: IEEE Press, 2007:403-406.
  • 7DONOHO D, TSAIG Y. Extensions of compressed sensing[J]. Signal Processing, 2006, 86(3): 533-548.
  • 8FIGUEIREDO M A T, NOWAK R D, WRIGHT S J. Gradient projection for sparse reconstruction: application to compressed sensing and other inverse problems[J]. IEEE J-STSP,2007,1(4): 586-598.
  • 9TROP J A. Greed is good: algorithmic results for sparse approximation[J]. IEEE Trans. Information Theory, 2004, 50(10):2231-2242.
  • 10FORNASIER M, RAUHUT H. Iterative thresholding algorithms[J]. Applied and Computational Harmonic Analysis, 200B, 25(2):187-208.

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