期刊文献+

无源毫米波成像图像空间重构超分辨算法 被引量:3

Image space reconstruction super-resolution algorithm for passive millimeter wave imaging
在线阅读 下载PDF
导出
摘要 为了增强无源毫米波图像的分辨率,提出了一种图像空间重构(ISRA)频域校正超分辨算法。使用Wiener滤波复原算法恢复图像通带内的频谱分量,运用IS-RA算法实现频谱外推,通过一种频域校正算法,用Wiener滤波器恢复的频谱代替通带内的频谱,保证图像的低频分量不被破坏。为了验证新算法的有效性,针对合成图像和由91.5 GHz单通道辐射计进行二维机械扫描获取的手枪图像完成了两个实验。实验结果表明:新算法改善了收敛速度,增强了图像的分辨率,同时能够有效地减轻恢复图像中的振铃波纹,有利于无源毫米波成像超分辨的实现。 In order to improve the resolution of passive millimeter wave images, a super-resolution algorithm based on image space reconstruction algorithm (ISRA) and frequency domain correction is proposed in this paper. First, the passband spectrum is restored by Wiener filter. Then, spectral extrapolation is implemented using ISRA algorithm. Lastly, a spatial spectrum correction scheme in which the calculated spectrum within the passband is replaced by the low frequency component restored by Wiener filter guarantee the low-frequency component is not to be destroyed. A qualitative evaluation of this algorithm is performed with simulated data as well as actual gun image captured by 91.5 GHz mechanically scanned radiometer. Experimental results demonstrate the algorithm improves the convergent rate and enhances the resolution and reduce the ringing effects which are caused by regularizing the image restoration problem. Furthermore, the modified ISRA algorithm is easily implemented for passive millimeter wave imaging.
出处 《电波科学学报》 EI CSCD 北大核心 2008年第5期899-904,共6页 Chinese Journal of Radio Science
基金 国家自然科学资助项目(No.60632020)
关键词 无源毫米波成像 超分辨 图像空间重构算法 图像恢复 频谱外推 维纳滤波器 PMMW imaging super-resolution ISRA image restoration spectral extrapolation wiener filter
  • 相关文献

参考文献19

  • 1M I Sezan and A M Tekalp. Survey of recent developments in digital image restoration[J]. Optical Engineering, 1990, 29(5):393-404.
  • 2J Biemond, R L Lagendijk and R M Mersereau. Iteratire methods for image deblurring[J]. Proceedings of IEEE, 1990,78(5): 856-883.
  • 3P J Sementilli, B R Hunt and M S Nadar. Ana-lysis of the limit to superresolution in incoherent imaging[J]. Journal of the Optical Society of America A, 1993, 10( 11) : 2265-2276.
  • 4P L Combettes. Convex set theoretic image recovery by extrapolated iterations of parallel subgradient projections[J]. IEEE Trans. Image Processing, 1997, 6 (4) :493-506.
  • 5A P Dempster, N M Laird and D B Rubin. Maxi-mum likelihood from incomplete data via the EM algorithm [J]. Journal of the Royal Statistical Society, Series B, 1977, 39(1) :1-22.
  • 6L B Lucy. An iteration technique for the rectification of observed distributions [J]. Astronomical Journal, 1974, 79(6):45-754.
  • 7W H Richardson. Bayesian-based iterative method of image restoration[J]. Journal of the Optical Society of America, 1972, 62(1):55-59.
  • 8B R Hunt and P Sementilli. Description of a Poisson Imagery Super Resolution Algorithm[J]. Astronomical Data Analysis Software and Systems I, 1992, 25 (1): 196-199.
  • 9M K Sundareshan and S Bhattacharjee. Enhanced iterative processing algorithms for restoration and superresolution of tactical sensor imagery[J]. Optical Engineering, 2004, 43(1):199-208.
  • 10M E Daube-Witherspoon and G Muehllehner. An iterative image space reconstruction algorithm suitable for volume ECT[J]. IEEE Trans. Med. Imaging, 1986, 5 (2):61-66.

二级参考文献15

  • 1[15]Elad M, Feuer A. Restoration of a Single Superresolution Image from Se veral Blurred, Noisy and Undersampled Measured Images[J]. IEEE Trans. IP , 1997, 6(12): 1646-1658.
  • 2[1]Harris J L. Diffraction and Resolving Power[J]. J.O.S. A., 1964, 54(7): 931-936.
  • 3[2]Goodman J W. Introduction to Fourier Optics[M]. McGraw-Hill, New Yor k, 1968.
  • 4[3]Brown H A. Effect of Truncation on Image Enhancement by Prolate Spheroid al Function[J]. J.O.S.A., 1969, 59: 228-229.
  • 5[4]Jain A K. Fundamentals of Digital Image Processing[M]. Prentice-Hall , Englewood Cliffs, HJ, 1989.
  • 6[5]Wadaka S, Sato T. Superresolution in Incoherent Imaging System[J]. J.O.S.A., 1975, 65(3): 354-355.
  • 7[6]Andrews H C, Hunt B R. Digital Image Restoration[M]. Prentice-Hall, Englewood Cliffs, NJ, 1977.
  • 8[7]Hunt B R. Super-Resolution of Images: Algorithms, Principles, Performan ce[J]. International Journal of Imaging Systems and Technology, 1995, 6: 297-304.
  • 9[8]Rusforth C K. In Image Reconstruction, Theory and Application[M]. Ac ademic Press, New York, 1987.
  • 10[9]Richardson W H. Bayesian-Based Iterative Method of Image Restoration [J]. J.O.S.A., 1972, 62: 55-60.

共引文献58

同被引文献39

  • 1王楠楠,邱景辉,李高飞,邓维波.Ka频段介质棒天线优化设计[J].电波科学学报,2010,25(1):161-166. 被引量:9
  • 2桂良启,黄全亮,郭伟,张祖荫.基于二维天线增益函数的面目标视在温度反演[J].电波科学学报,2005,20(2):185-188. 被引量:1
  • 3王建英,尹忠科,陈磊.基于非正交分解的频率估计算法[J].电波科学学报,2007,22(1):64-68. 被引量:6
  • 4张彦梅,于敬波.基于Zoom-FFT变换域的坦克被动式毫米波探测识别方法[J].南京理工大学学报,2007,31(3):346-349. 被引量:5
  • 5PIROGOV Y A, GLADUN V V, TISCHENKO D A, et al. Passive millimeter-wave imaging with superresolution[C]//Bruzzone L. Image and Signal Processing for Remote Sensing X. Bellingham: SPIE, 2004: 72-83.
  • 6PILES M, CAMPS A, VALL. LLOSSERA M, et al. Spatial resolution enhancement of SMOS data: a combined Fourier wavelet approach[C]//IGARSS. Boston: IEEE, 2008: 1080-1083.
  • 7LETTINGTON A H, ALEXANDER N E, Constrained image restoration applied to passive millimeter-wave images[C]//Bruzzone L. Image and Signal Processing for Remote Sensing X. Bellingham: SPIE, 2004:334-343.
  • 8CETIN M, KARL W C. Feature-preserving regularization method for complex-valued inverse problems with application to coherent imaging[J]. Optical Engineering, 2006, 45(1): 1-11.
  • 9CETIN M, BOSSY E, CLEVELAND R, et al. Sparsity-driven sparse-aperture ultrasound imaging[C]// IEEE International Conference on Acoustics, Speech, and Singal Processing. Toulouse: IEEE, 2006: 1-4.
  • 10MAIRAL J, ELAD M, SAPIRO G. Sparse representation for color image restoration[J]. IEEE Transactions on Image Processing, 2008, 17(1): 53-69.

引证文献3

二级引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部