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非局部稀疏表示的图像超分辨率重建方法 被引量:1

Super-resolution reconstruction methods for Non-local spare representation image
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摘要 针对基于非局部稀疏表示的单幅图像超分辨率重建方法易丢失图像块之间的差异,造成重建图像出现过度平滑的问题,提出一种基于非局部Laplacian稀疏表示的重建方法。在利用非局部正则项对相似图像块进行约束的同时,引入相似保护项对图像块间的差异性进行约束,提高重建图像的质量。实验结果表明,该方法与其它算法相比在主观视觉效果上取得明显改进,在客观评价指标上明显提高。 The single-image super-resolution methods via non-local sparse representation easily lead to the problem that the re-constructed images are over-smoothed because of losing the difference among the image patches to be reconstructed. To overcome this problem, a reconstruct method via non-local Laplacian sparse representation was proposed. A non-local regularization term was utilized to constrain the similar image patches, and at the same time, similarity protection term was introduced to constrain the difference among the image patches, thus improving the quality of the reconstructed image. Experimental results demonstrate that, compared with the other algorithms, the proposed approach not only achieves significant improvements on the subjective vision, but also increases significantly on the objective evaluation.
出处 《计算机工程与设计》 北大核心 2015年第12期3302-3305,3316,共5页 Computer Engineering and Design
基金 国家自然科学基金项目(31360277) 河南省教育厅科学技术研究重点基金项目(12B520011)
关键词 超分辨率 稀疏表示 非局部 差异性 相似保护项 super-resolution sparse representation non-local difference similarity protection term
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参考文献15

  • 1Li M, Nguyen TO.. Markov random field model-based edge-di reeted image interpolation [J]. IEEE Transactions on Image Processing, 2008, 17 (7): 1121-1128.
  • 2Zhang X J, Wu X L. Image interpolation by adaptive 2D au toregressive modeling and soft-decision estimation [J]. IEEE Transactions on Image Processing, 2008, 17 (6) : 887- 896.
  • 3Zhang K B, Gao X B, Tao D C, et al. Single image super-re- solution with non-local means and steering kernel regression [J]. IEEE Transactions on Image Processing, 2012, 21 (11) : 4544-4556.
  • 4Villena S, Vega M, Babacan S D, et al. Bayesian combination of sparse and non-sparse priors in image super resolution [J]. Journal of Digital Signal Processing, 2013, 23 (2): 530-541.
  • 5Yang J C, Wright J, Huang T S. et al. Image super-resolu- tion via sparse representation[J]. IEEE Transactions on Image Processing, 2010, 19 (11): 2861-2873.
  • 6Jing G D, Shi Y H, Kong D H, et al. Image super-resolution based on multi-space sparse representation [C] //The Second International Conference on Internet Multimedia Computing and Service, 2010:11- 14.
  • 7Yang S Y, Wang M, Chen Y G, et al. Single-image super- resolution reconstruction via learned geometric dictionaries and clustered sparse coding [J]. IEEE Transactions on Image Pro- cessing, 2012, 21 (9): 4016-4028.
  • 8张垚,徐斌,周尚波,郑坚.基于稀疏表示的自适应图像超分辨率重建算法[J].计算机应用研究,2013,30(3):938-941. 被引量:11
  • 9Lu XQ, Yuan HL, Yan PK, et al. Geometry constrained sparse eodingfor single image super resolution [C] //Proc of IEEE Conference on Computer Vision and Pattern Recognition, 2012:1648-1655.
  • 10Dong WS, Zhang L, Shi GM. Centralized sparse representa- tion for image restoration [C] //Proe of IEEE Internatiortai Conference on Computer Vision, 2011: 1259-1266.

二级参考文献13

  • 1BAKER S,KANADE T. Limits on super-resolution and how to break them[ C ]//Proc of IEEE Conference on Computer Vision and Pattern Recognition. Washington DC: IEEE Computer Society, 2000: 372- 379.
  • 2DAI Sheng-yang, HAN Mei, XU Wei, et al. Soft edge smoothness prior for alpha channel super resolution[ C]//Proc of IEEE Computer Vi- sion and Pattern Recognition. 2007 : 1 - 8.
  • 3SUN Jian, XU Zong-ben, SHUM H Y. Image super-resolution using gradient profile prior [ C ] //Proc of IEEE Computer Society Confe- rence on Computer Vision and Pattern Recognition. 2008 : 1 - 8.
  • 4HOU H, ANDREWS H. Cubic spline for image interpolation and digit- al filtering [ J]. IEEE Trans on Acoustics, Speech and Signal Processing,1978,26(6) :508-517.
  • 5FREEMAN W. T, PASZTOR E C, CAMICHAEL 0 T. Learning low- level vision[J]. International Journal of Computer Vision,2000, 40( 1 ) :25-47.
  • 6SUN Jian, ZHENG Nan-ning, HAI Tao, et al. Image hallucination with primal sketch priors[ C ] //Proc of IEEE Computer Society Conference on Computer Vision and Pattern Recognition. [ S, 1. ] :IEEE Computer Society ,2003:729-736.
  • 7CHANG H, YEUNG D Y, XIONG Y. Super-resolution through neigh- bor embedding [ C ] //Proc of IEEE Computer Society Conference on Computer Vision and Pattern Recognition. 2004:275-282.
  • 8YANG Jian-chao, WRIGHT J, HUANG T S, et al. Image super- resolution via sparse representation of raw image patches [ C ]//Proc of IEEE Conference on Computer Vision Pattern Recognition. 2008 : 1- 8.
  • 9YANG Jian-chao, WRIGHT J,HUANG T S, et al. Image super-reso- lution via sparse representation [J]. IEEE Trans on Image Pro- cessing ,2010,19( 11 ) :2861-2873.
  • 10DONOHO D L. For most large underdetermined systems of linear equations,the minimal li -norm solution is also the sparsest solution [ J]. Communications on Pure and Applied Mathematics, 2006, 59(6) :90?-934.

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