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局部几何保持的Laplacian代价敏感支持向量机
引用本文:周国华,宋洁,殷新春.局部几何保持的Laplacian代价敏感支持向量机[J].中文信息学报,2018,32(10):59-68.
作者姓名:周国华  宋洁  殷新春
作者单位:1.常州轻工职业技术学院 信息工程系,江苏 常州 213164;
2.扬州大学 信息工程学院,江苏 扬州 225127
基金项目:国家自然科学基金(61472343)
摘    要:不平衡数据广泛存在于现实生活中,代价敏感学习能有效解决这一问题。然而,当数据的标记信息有限或不足时,代价敏感学习分类器的分类精度大大下降,分类性能得不到保证。针对这一情况,该文提出了一种局部几何保持的Laplacian代价敏感支持向量机(LPCS-LapSVM),该模型基于半监督学习框架,将代价敏感学习和类内局部保持散度的思想引入其中,从考虑内在可分辨信息和样本的局部几何分布两方面来提高代价敏感支持向量机在标记信息有限的场景中的分类性能。UCI数据集上的实验结果表明了该算法的有效性。

关 键 词:代价敏感学习  半监督学习  Laplacian支持向量机  局部几何保持  

Locality Preserving Cost Sensitive Laplacian Support Vector Machine
ZHOU Guohua,SONG Jie,YIN Xinchun.Locality Preserving Cost Sensitive Laplacian Support Vector Machine[J].Journal of Chinese Information Processing,2018,32(10):59-68.
Authors:ZHOU Guohua  SONG Jie  YIN Xinchun
Affiliation:1.Department of Information Engineering, Changzhou Institute of Light Industry Technology, Changzhou, Jiangsu 213164, China;
2.College of Information Engineering, Yangzhou University, Yangzhou, Jiangsu 225127, China
Abstract:Cost-sensitive learning can efficiently solve the class imbalanced problem in practical applications. However, when the label information of samples is limited or insufficient, the classification accuracy of the cost sensitive learning classifier is significantly reduced. To address this issue, a novel classification method named locality preserving cost sensitive Laplacian support vector machine (LPCS-LapSVM) is proposed. LPCS-LapSVM extends the semi supervised learning framework by introducing the ideas of cost-sensitive learning and local geometry of data together. Due to considering the intrinsic information and the local geometric distribution of samples, LPCS-LapSVM improves the classification performance of cost sensitive support vector machine in the classification scene with the limited labeled samples. Experimental results on UCI data set demonstrate the advantages as well as the superiority of the proposed method.
Keywords:cost sensitive learning  semi-supervised learning  Laplacian support vector machine  locality preserving  
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