期刊文献+

基于非下采样Contourlet的多传感器图像自适应融合 被引量:18

Multisensor Image Adaptive Fusion Based on Nonsubsampled Contourlet
在线阅读 下载PDF
导出
摘要 提出了一种基于非下采样Contourlet变换的多传感器图像自适应融合方法,采用黄金分割法搜索最优的低频融合权值,自适应地对多传感器图像的低频子带系数进行融合.非下采样Contourlet变换是一种新的图像多尺度、多方向的表示方法,适合表达具有丰富细节信息及方向信息的图像,且该变换具有平移不变性,可以避免一般方法对融合图像引入的振铃效应,它的高频方向子带捕获了多传感器图像的显著特征,文中采用同一尺度下方向子带信息和取大的规则对高频系数进行融合.实验结果表明,与基于拉普拉斯塔、小波、平稳小波和Contourlet变换的方法比较,文中所提出的方法可以获得较好的融合效果. An adaptive fusion method of multisensor images based on nonsubsampled contourlet transform is proposed in this paper, which can select the fusion weights of the low-frequency coefficients adaptively via golden section algorithm. The nonsubsampled contourlet transform is a flexible multi-scale, multi-direction and shift-invariant image decomposition, which is suitable for representing images bearing abundant detail and directional information. This is employed for fusing the directional high-frequency coefficients. For the directional high-frequency coefficients, the higher adding level of the directional subbands is used to select the better coefficient for fusion. The nonsubsampled contourlet transform can also avoids introducing ringing artifacts to fused images compared to ordinary method. Experimental results show that the proposed method achieves better fusion efficiency compared to image fusion methods based on Laplaeian pyramid transform, wavelet transform, stationary wavelet transform and contourlet transform respectively.
出处 《计算机学报》 EI CSCD 北大核心 2009年第11期2229-2238,共10页 Chinese Journal of Computers
基金 国家自然科学基金(60702062) 国家"九七三"重点基础研究发展规划项目基金(2006CB705707) 国家"八六三"高技术研究发展计划项目基金(2008AA01Z125) 陕西省自然科学基金(2007F09) 国家教育部博士点基金(200807010003) 教育部长江学者和创新团队支持计划(IRT0645)资助
关键词 图像融合 自适应 黄金分割 非下采样CONTOURLET变换 多尺度几何分析 image fusion adaptive golden section nonsumpled contourlet transform multiscale geometric analysis
  • 相关文献

参考文献5

二级参考文献81

  • 1[5]Stephane Mallat.信号处理的小波导引[M].杨力华,等译.北京:机械工业出版社,2003.
  • 2[1]EJ Candes. Ridgelets:Theory and Applications[D].USA:Department of Statistics, Stanford University, 1998.
  • 3[2]E J Candes. Monoscale Ridgelets for the Representation of Images with Edges[ R]. USA: Department of Statistics, Stanford University, 1999.
  • 4[3]Candes E J, D L Donoho. Curvelets[R]. USA: Department of Statistics,Stanford University, 1999.
  • 5[4]E L Pennec, S Mallat. Image compression with geometrical wavelets[A]. In Proc. of ICIP' 2000 [ C ]. Vancouver, Canada, September,2000.661-664.
  • 6[5]M N Do, M Vetterli. Contourlets[ A ] .J Stoeckler, G V Welland. Beyond Wavelets [ C ]. Academic Press, 2002.
  • 7[7]D L Donoho,M Vetterli,R A DeVore, I Daubechies. Data compression and harmonic analysis [ J ]. IEEE Trans, 1998, Information Theory-44(6) :2435 - 2476.
  • 8[8]M Vetterli. Wavelets, approximation and compression [ J ]. IEEE Signal Processing Magazine,2001,18(5) :59 - 73.
  • 9[9]R A DeVore. Nonlinear approximation[ A].Acta Numerica[ M]. Cambridge University Press, 1998.
  • 10[10]D L Donoho. Sparse component analysis and optimal atomic decomposition[J]. Constructive Approximation, 1998,17:353 - 382.

共引文献293

同被引文献179

引证文献18

二级引证文献141

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