A new sampling method for classifying imbalanced data based on support vector machine ensemble

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• 作者：Chuanxia JianAuthor Vitae ; Jian GaoAuthor Vitae ; Yinhui AoAuthor Vitae
• 关键词：Imbalanced data ; Sampling ; Support vector machine
• 刊名：Neurocomputing
• 出版年：2016
• 出版时间：12 June 2016
• 年：2016
• 卷：193
• 期：Complete
• 页码：115-122
• 全文大小：813 K

文摘

The insufficient information from the minority examples cannot exactly represent the inherent structure of the dataset, which leads to a low prediction accuracy of the minority through the existing classification methods. The over- and under-sampling methods help to increase the prediction accuracy of the minority. However, the two methods either lose important information or add trivial information for classification, so as to affect the prediction accuracy of the minority. Therefore, a new different contribution sampling method (DCS) based on the contributions of the support vectors (SVs) and the nonsupport vectors (NSVs) to classification is proposed in this paper. The proposed DCS method applies different sampling methods for the SVs and the NSVs and uses the biased support vector machine (B-SVM) method to identify the SVs and the NSVs of an imbalanced data. Moreover, the synthetic minority over-sampling technique (SMOTE) and the random under-sampling technique (RUS) are used in the proposed method to re-sample the SVs in the minority and the NSVs in the majority, respectively. Examples are labeled by the ensemble of support vector machine (SVM_en  ). Experiments are carried out on the imbalanced dataset which is selected from UCI, AVU06a, Statlog, DP01a, JP98a and CWH03a repositories. Experimental results show that for the imbalanced datasets, the proposed DCS method achieves a better performance in the aspects of Receiver Operating Characteristic (ROC) curve than other methods. The proposed DCS method improves 20.80%, 5.97%, 8.66% and 9.35% in terms of the geometric mean prediction accuracy G_mean$G_{mean}$ as compared with that achieved by using the NS, the US, the SMOTE and the ROS, respectively.