期刊文献+

基于TVAL3的菲涅尔孔径编码无透镜成像

Fresnel aperture-encoded lensless imaging based on TVAL3
原文传递
导出
摘要 基于菲涅尔孔径编码的无透镜成像原理,可以构建低成本、轻量级的非相干光成像系统并应用于多种场景。然而由于重建图像中孪生像和原始像在梯度域稀疏性的差异,基于两步迭代收缩阈值算法的菲涅尔孔径编码无透镜成像仍然存在成像质量不高等问题。为提高成像质量,文章提出利用基于全变分正则化的增广拉格朗日函数法和交替方向法实现菲涅尔孔径编码无透镜成像重构。实验结果表明,与两步迭代收缩阈值算法相比,文章使用的算法可以提高重构图像的质量,恢复出图像更多的细节。 Using lensless imaging based on Fresnel aperture coding,low-cost and lightweight incoherent optical imaging systems are constructed,which improves the possibility of becoming an everyday application.However,it still suffers from poor image reconstruction quality due to the difference in gradient domain sparsity between the twin image and the original image in the reconstructed imageln order to improve the imaging quality,this paper proposes to use the augmented Lagrangian function method and the alternating direction method based on total variational regularization to realize the reconstruction of Fresnel aperture-coded lensless imaging.The experimental results show that the algorithm we use improves the quality of the reconstructed image and also recovers more sharp details of the image compared to the twostep iterative shrinkage/thresholding algorithm(TwIST).
作者 龙佳乐 黄克森 丁毅 张建民 马钊 LONG Jiale;HUANG Kesen;DING Yi;ZHANG Jianmin;MA Zhao(Department of intelligent manufacturing,Wuyi University,Jiangmen 529000,China)
出处 《光学技术》 CAS CSCD 北大核心 2024年第3期288-293,共6页 Optical Technique
基金 广东省普通高校创新团队项目(2020KCXTD051) 江门市基础与应用基础研究重点项目(2021030103730007331) 江科[2023]111号,2023年度江门市基础与理论科学研究类科技计划项目。
关键词 无透镜成像 菲涅尔波带片 编码掩膜 TVAL3 图像重建 lensless imaging fresnel aperture coded mask TVAL3 imaging reconstruction
  • 相关文献

参考文献5

二级参考文献115

  • 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
  • 2R Baraniuk.A lecture on compressive sensing[J].IEEE Signal Processing Magazine,2007,24(4):118-121.
  • 3Guangming 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.
  • 4Cand,S E J.Ridgelets:theory and applications[I)].Stanford.Stanford University.1998.
  • 5E Candès,D L Donoho.Curvelets[R].USA:Department of Statistics,Stanford University.1999.
  • 6E 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.
  • 7Do,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.
  • 8G Peyré.Best Basis compressed sensing[J].Lecture Notes in Ccmputer Science,2007,4485:80-91.
  • 9V Temlyakov.Nonlinear Methods of Approximation[R].IMI Research Reports,Dept of Mathematics,University of South Carolina.2001.01-09.
  • 10S Mallat,Z Zhang.Matching pursuits with time-frequency dictionaries[J].IEEE Trans Signal Process,1993,41(12):3397-3415.

共引文献796

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