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一种新型自适应嵌入式流形去噪视频运动目标分割算法 被引量:1

A New Adaptive Embedded Manifold Denoising Algorithm for Video Motion Object Segmentation
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摘要 针对目前运动目标分割算法在复杂场景中适应性较差,时间复杂度较高等缺陷,提出一种新的运动目标分割算法,该算法通过自适应流形去噪实现刚性和非刚性对象的运动分割.首先,引入一种自适应核空间,如果两个特征轨迹属于同一刚性对象,则将其映射到相同点上;然后,采用一种基于自适应内核的嵌入式流形去噪算法,分割出刚性和非刚性对象的运动;最后,在多个数据集上与几种传统算法进行对比实验.实验结果表明,该算法在不同场景中均能取得更好的分割与跟踪效果. Due to the algorithm for motion object segmentation had poor adaptation of complicated scene,and the time complexity was too high,we proposed a new motion object segmentation algorithm,which used adaptive manifold denoising to achieve motion segmentation between rigid and non-rigid objects.We first introduced an adaptive kernel space in which two feature trajectories were mapped to the same point if they belonged to the same rigid object.Then,we adopted an embedded manifold denoising algorithm based on the adaptive kernel to segment the motions of rigid and non-rigid objects.Finally,we did contrast experiments with several traditional algorithms on several datasets.Experimental results show that the algorithm can achieve better segmentation and tracking effects in different scenes.
作者 杨帆 张子文 徐侃 YANG Fan ZHANG Ziwen XU Kan(Institute of Surveying and Mapping and Geographic Science, Liaoning Project Technology University, Fuxin 123000, Liaoning Province, China Satellite Navigation and Positioning Technology Center, Wuhan University, Wuhan 430079, China)
出处 《吉林大学学报(理学版)》 CAS CSCD 北大核心 2017年第5期1213-1220,共8页 Journal of Jilin University:Science Edition
基金 辽宁省"百千人才工程"入选项目(批准号:20100921099)
关键词 视频运动分割 计算机视觉 自适应流形去噪 核空间 video motion segmentation computer vision adaptive manifold denoising kernel space
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  • 1Bouwmans T, Baf F E, Vachon B. Statistical background model- ing for foreground detection : a survey [ J ]. Handbook of Pattern Recognition and Computer Vision, World Scientific Publishing, 2010, 4(2) :181-189.
  • 2Bouwmans T, Baf F E, Vachon B. Background modeling using mixture of gaussians for foreground detection-a survey [ J ]. Re- cent Patents on Computer Science, 2008, 1 (3) :219-237.
  • 3Torre F D L, Black M. Robust principal component analysis for computer vision [ C ]//Proceedings of the International Conference on Computer Vision. Vancouver, Canada: University of British Columbia, 2001:362-369. [ DOI:10. 1109/ICCV. 2001. 937541 ].
  • 4Torre F D L, Black M. A framework for robust subspace learning [ J ]. International Joumal on Computer Vision, 2003,54 ( 1-3 ) : 117-142. [ DOI : 10. 1023/A : 1023709501986 ].
  • 5Candes E J, Li X, Ma Y. Robust principal component analysis? [J]. Journal of the ACM , 2011, 58(3) :1-37.
  • 6Lin Z, Chen M, Wu L The augmented lagrange multiplier meth- od for exact recovery of corrupted low-rank matrices : UILU-ENG- 09-2215 [ R ]. University of Ilhnois at urbanu-Champaign, 2009.
  • 7Becker S, Candes E,Grant M. TFOCS: flexible first-order meth- ods for rank minimization, low-rank matrix optimization symposi- um[ C]//Proceedings of the SIAM Conference on Optimization2011. Darmstadt, Germany: SIAM Activity Group on Computa- tional Science and Engineering, 2011.
  • 8Ding X, He L, Carin L Bayesian robust principal component analysis[J]. IEEE Transactions on Image Processing, 2011, 20(12) :3419-3430. [ DOI:10. 1109/TIP. 2011. 2156801 ].
  • 9Wright J, Peng Y G, Ma Y. Robust principal component analy- sis : exact recovery of corrupted Low-rank matrices by convex op- timization [ C ]//Proceedings of Advances in Neural Information Processing Systems. Vancouver British, Columbia Canada, 2009: 2080-2088.
  • 10Fazcl M. Matrix rank minimization with applications[ D]. Wash- ington : Stanford University, 2002.

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