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Curvelet域流形学习人脸识别算法研究

Curvelet-based Manifold Learning for Face Recognition
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摘要 Curvelet是一种多尺度多方向的图像变换工具,能有效克服小波在表达图像沿边缘奇异特征时的冗余,形成特征的稀疏表达。进一步考虑高维图像可能存在于一个低维流形上,所以提出将曲波提取到的特征应用流形学习处理以发现其低维结构应用于人脸识别。实验表明Curvelet提取到的特征经LLE处理后能找到优于LLE下的流形结构。和已有Gabor结合流形学习人脸识别的比较研究说明,曲波结合流形学习的方法获得了高于Gabor结合流形学习的识别率,在Essex表情库和YaleB光照库上的实验证明了这一点。 Curvelet is a multiscale and multidirectional image transformation tool,which can efficiently overcome the redundancy of wavelet in expressing the singular feature along curves of the image,and can obtain a sparse feature representation.Moreover,based on the consideration that high-dimensional image may exist in lower dimensional manifolds,manifold learning is performed on the Curvelet features so as to find low-dimensional structures,which is used for face recognition.Experiments show that the Curvelet features further processed by LLE show better clustering ability than the LLE.Compared with the already existing Gabor-based manifold learning,Curvelet-based manifold learning perform better under both facial expression and illumination changes,and either case sees valuable improvements.Experiments in the Essex expression and Yale B lighting face databases prove this point.
出处 《光电工程》 CAS CSCD 北大核心 2010年第11期140-144,150,共6页 Opto-Electronic Engineering
基金 陕西省教育厅科学研究项目:多尺度流形学习降维理论体系研究
关键词 GABOR小波 流形学习 核函数 核局部线性嵌入 人脸识别 Gabor wavelet manifold learning kernel function kernel local linear embedding face recognition
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参考文献18

  • 1Pentland A,Moghaddam B,Starner T.View-based and Modular Eigenspaces for face recognition[C] //IEEE Conference on Computer Vision and Pattern Recognition,Seattle,Jun 21-23,1994.Seattle.WA.USA:IEEE Computer Society Press,1994:84-91.
  • 2Belhumeur P N,Hespanha J P And Kriegman D J.Eigenfaces vs.Fisheffaces:Recognition using class specific linear projection[J].Pattern Analysis and Machine Intelligence,IEEE Transactions on(S0162-8828),1997,19(7):711-720.
  • 3Hazim Kemal Ekenel,Bülent Sankur.Multiresolution face recognition[J].Image an Vision Computing(S0262-8856),2005,23(5):469-477.
  • 4Kresimir Delac,Mislav Grgic.Face Recognition[M].Vienna,Austria:I-TECH Education and Publishing,2007:59-74.
  • 5Gabor D.Theory of communication[J].Electrical Engineering(S1001-4551),1946,93(3):429-457.
  • 6Dangman J G.Uncertainty relation for resolution in space,spatial frequency,and orientation optimized by two-dimensional visual cortical filters[J].Optical Society of America(S0740-3232),1985,2(7):1160-1169.
  • 7ZHANG Jiu-long,LI Peng.Facial feature extraction by curvelet and LDA[J].Journal of Computational Information Systems(S1553-9105),2008,5(3):1333-1339.
  • 8ZHANG Jiu-long,WANG Ying-hui.A comparative study and wavelet and curvelet transform for face recognition[C] //China International Congress on Image and Signal Processing,Yantai,China,October 16-18,2010.CISP,2010:1718-1722.
  • 9Roweis S T,SAUL L K.Nonlinear dimensionality reduction by locally linear embedding[J].Science(S0036-8075),2000,290(5500):2323-2326.
  • 10Tenenbaum J B,de Silva V,Langford J C.A global geometric framework for nonlinear dimensionality reduction[J].Science(S0036-8075),2000,290(12):2319-2323.

二级参考文献23

  • 1万峰,杜明辉.小样本条件下采用Gabor特征的人脸识别[J].计算机辅助设计与图形学学报,2005,17(2):197-201. 被引量:6
  • 2ZHAO W, CHELLAPPA R, PHILLIPS P J, et al. Face recognition: A literature survey [J]. Acm Computing Surveys, 2003, 35(4): 399-459.
  • 3SHAKHNAROVICH G, MOGHADDAM B. Face recognition in subspaces [M]. New York: Springer-Verlag, 2004.
  • 4TURK M, PENTLAND A, Face recognition using eigenfaces [C]//IEEE Conference on Computer Vision and Pattern Recognition. Maul: IEEE, 1991: 586-590.
  • 5BELHUMEUR P N, HESPANHA J P, KRIEGMAN D J. Eigenfaces vs. Fisherfaces: Recognition using class specific linear projection [J]. IEEE Transactions on Pattern Analysis and Machine Intelligence, 1997, 19(7): 711-720.
  • 6SEUNG H S, LEE D D. The manifold ways of perception [J]. Science, 2000, 290: 2268-2269.
  • 7SHASHUA A, LEVIN A, AVIDAN S. Manifold pursuit: A new approach to appearance based recognition [C]// International Conference on Pattern Recognition. Quebec City: IEEE, 2002, 3:590-594
  • 8TENENBAUM J B, DE SILVA V, LANGFORD J C. A global geometric framework for nonlinear dimensionality reduction [J]. Science, 2000, 290: 2319-2323.
  • 9BELKIN M, NIYOGI P. Laplacian eigenmaps and spectral techniques for embedding and clustering [C]// Neural Information Processing Systems. Vancouver: MIT Press, 2001: 585-591.
  • 10ROWELS S T, SAUL L K. An introduction to locally linear embedding [R]. [S.1.]: AT&T, 2000.

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