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改进的KMSE方法及其实现 被引量:4

Improved Kernel Minimum Squared Error Method and Its Implementations
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摘要 依据 KMSE 模型对应的特征空间中的鉴别矢量可表示为部分训练样本的线性组合这一理论前提,可利用回归分析中变量选择的思路对 KMSE 模型加以改进.在本文中为了提高 KMSE 的分类效率而发展出的基于最小平方误差准则的算法能大大提升 KMSE 模型的分类速度.实验结果显示该算法还能取得较优的分类性能. On the basis of the fact that the discriminant vector of the feature space associated with the kernel minimum squared error (KMSE) model can be expressed in terms of a linear combination of samples selected from all the training samples, the idea of variable selection can be exploited to improve the KMSE model. To improve the classification efficiency, an algorithm based on the minimum square error criterion is proposed. It classifies test samples efficiently. Experiments show that the proposed method also has good classification performance.
出处 《模式识别与人工智能》 EI CSCD 北大核心 2007年第3期394-398,共5页 Pattern Recognition and Artificial Intelligence
基金 国家自然科学基金(No.60620160097 60602038) 广东省自然科学基金(No.06300862)
关键词 核Fisher鉴别分析(KFDA) 核最小平方误差(KMSE) 鉴别矢量 模式识别 Kernel Fisher Discriminant Analysis (KFDA), Kernel Minimum Squared Error(KMSE), Diseriminant Vector, Pattern Recognition
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参考文献13

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同被引文献47

  • 1崔建国,王旭,李忠海,田丰.基于AR参数模型与聚类分析的肌电信号模式识别方法[J].计量学报,2006,27(3):286-289. 被引量:10
  • 2罗志增,王飞.肌电信号运动模式识别中典型样本集的选取[J].生物医学工程学杂志,2007,24(2):271-274. 被引量:4
  • 3Ruiz A, Lopez-de-Teruel P E. Nonlinear Kemel-based Statistical Pattern Analysis. IEEE Transactions on Neural Networks, 2001,12(1) : 16-32
  • 4Muller K-R,Mika S,Ratsch G, et al. An introduction to kemelbased learning algorithms. IEEE Trans. on Neural Network, 2001,12(1) :181-201
  • 5Yang Jian, Jin Zhong, Yang Jing-Yu, et al. Frangi: Essence of kernel Fisher discriminant: KPCA plus LDA. Pattern Recognition, 2004,37 ( 10 ) : 2097-2100
  • 6Billings S A, Lee K L. Nonlinear Fisher discriminant analysis using a minimum squared error cost function and the orthogonal least squares algorithm. Neural Networks, 2002,15 (2): 263-270
  • 7Chen S, Hong X, Harris C J. Sparse kernel regression modeling using combed locally regularized orthogonal least squares and Doptimality experiments design. IEEE Trans. on Automatic Control, 2003,48(6) : 1029-1036
  • 8Mika S, Ratsch G, Weston J, et al. Fisher discriminant analysis with kemels//Hu Y H,Larsen J,Wilson E, et al. Neural Networks for Signal Processing IX. IEEE, 1999:41-48
  • 9Mika S,Smola A J, Scholkopf B. An improved training algorithm for kernel fisher discriminants//Jaakkola T, Richardson T, eds. Proceedings AISTATS. Morgan Kaufmann, 2001: 98-104
  • 10Xu Y, Yang J Y, Lu J F. An efficient kemekbased nonlinear regression method for two-class classification//Proceedings of 2005 International Conference on Machine Learning and Cybernetics. Guangzhou, China, 2005 : 4442-4445

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