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基于概率PCA模型的压印字符集本征维数确定方法 被引量:2

Determine the intrinsic dimension of protuberant characters based on probabilistic PCA modeling method
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摘要 提出了一种基于概率主成分分析模型(PPCA)的压印字符图像子空间维数的确定方法。首先,建立观测数据的PPCA模型;然后采用仿真数据进行仿真,对影响维数判别的各种因素进行了分析并给出了3种准则的适用范围;最后对压印字符数据集协方差矩阵的特征值曲线得到本征维数的大致区间范围,通过AIC、BIC和CAIC模型选择准则分别进行最优维数确定。实验表明,该方法可以提高算法的鲁棒性,有效地降低算法的运行时间。 A central issue in principal component analysis(PCA) is to choose the number of principal components to retain.However,most studies assume a known dimension or determine it heuristically,though there are a number of model selection criteria.In this paper,the probabilistic reformulation of PCA is used and a model selection criterion to determine the intrinsic dimensionality of data including Akaike′s information criterion(AIC),the consistent Akaika′s information criterion(CAIC),and the Bayesian inference criterion(BIC) is derived.These parameters which could affect the model selection are analyzed in detail.To estimate the intrinsic dimension of protuberant character images,the rough ranges of the intrinsic dimension is got in the first step and the optimum dimension is estimated in the second step.Experimental result shows that this algorithm is robust and it can effectively decrease the running time.
出处 《光电子.激光》 EI CAS CSCD 北大核心 2010年第5期754-757,共4页 Journal of Optoelectronics·Laser
基金 教育部博士点基金资助项目(20060422011) 山东省自然科学基金资助项目(Q2008G02) 西北农林科技大学人才专项资金资助项目(Z111020905)
关键词 主成分分析(PCA) 概率主分量分析(PPCA) 本征维数 维数估计 压印字符图像 principal component analysis(PCA) probabilistic principal component analysis(PPCA) intrinsic dimensions dimension estimation protuberant character image
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  • 1Castro J L,Flores-Hidalgo L D,Mantas C J,et al. Extraction of fuzzy rules from support vector machines[J]. Fuzzy Sets and Systems, 2007,158 :2057 -2077.
  • 2Seghouane A K, Oichocki A. Bayesian estimation of the number of principal components[J]. Signal Processing, 2007,87 : 562- 568.
  • 3T. Korenius, J. Laurikkala, M. Juhola. On principal component analysis,cosine and Euclidean measures information retrieval [J]. Informat Sci, 2007,177 : 4893-4905.
  • 4E. Salinelli,C. Sgarra. Shift,slope and curvature for a class of yields correlation matrices[J]. Linear Algebra Appl, 2007,426:650-666.
  • 5魏雪丽,张桦,安树志,马艳洁.利用PCA加速实现基于特征点的图像拼接[J].光电子.激光,2008,19(10):1398-1401. 被引量:1
  • 6苑玮琦,白云,柯丽.虹膜区域选取与PCA算法识别率对应关系研究[J].光电子.激光,2008,19(10):1393-1397. 被引量:4
  • 7Cattell R. The screen test for the number of factors[J]. Multivariate Behavioral Research[J].1966,1 : 245-276.
  • 8Kaiser H. A second generation little jiffy[J]. Psychometrika. 1970,35:401-415.
  • 9Roweis S. EM algorithm for PCA and SPCA[A]. N I PS'97[C].2005 :626-632.
  • 10Tipping M E, bishop C M. Mixtures of probabilistic principal component analysis[J]. Neural Computation, 1999, 11 (2) : 443-482.

二级参考文献13

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同被引文献35

  • 1蔡盛,李清安,乔彦峰.基于BP神经网络的姿态测量系统摄像机标定[J].光电子.激光,2007,18(7):832-834. 被引量:19
  • 2Wong Kwan-Yee, ZHANG Guo-qiang, LIANG Chen, et al. 1D camera geometry and its application to the self-calibration of circular motion sequences[J]. Pattern Analysis and Machine Intelligence, IEEE Transactions on, 2008,30(8) :2243-2248.
  • 3GE Dong-yuan, YAO Xi-fan. Camera calibration and precision analysis based on BP neural network[A]. Proceedings of 2^nd International Congress on Image and Signal Processing [C]. Piscataway: IEEE Computer Society,2009,2350-2354.
  • 4Hu G, MacKunis W, Gans N, et al. Homography-based visual servo control with imperfect camera calibration[J]. Automatic Control, IEEE Transactions on., 2009,54(6) : 1318-1324.
  • 5Sanger T D. Optimal unsupervised learning in a single-layer linear feedforward NN[ J]. Neural Networks, 1989,2 : 459-473.
  • 6Kung S Y. Diamantaras K L. A neural network learning algorithm for adaptive principal component extraction(APEX)[A]. Proc. IEEE Int. Conf. Acoustics, Speech, Signal Process[C]. Piscataway: IEEE press, 1990,861-864.
  • 7CHEN Liang-Hua, CHANG Shyang. An adaptive learning algorithm for principal component analysis[J]. IEEE Trans. Neural Networks, 1995,6(5) : 1255-1263.
  • 8Palmieri F,Zhu J. Self-association and hebbian learning in linear neural networks[J].IEEE Trans. Neural Networks, ]995,6 (5) :1165-1184.
  • 9Simon Haykin. Neural networks. A comprehensive foundation [M]. New York: Macmilan College Publishing Company, 1994, 372-398.
  • 10Chatterjee C,Roy V P,Chong E K P,et al. A nonlinear gaussseidel algorithm for noncoplanar and coplanar camera calibration with convergence analysis[J]. Computer Vision and Imagine Understanding, 1997,67( 1), 58-80.

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