基于海灵格距离的过采样方法求解多类不平衡问题

Amisha Kumari, Urjita Thakar
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引用次数: 4

摘要

分类是一种流行的技术,用于预测数据集中数据样本的组成员关系。多类或多项分类是将实例分为两个以上类别的问题。随着技术的发展,多类数据的复杂性也随之增加,从而导致类不平衡问题。在数据不平衡的情况下,机器学习算法无法做出准确的预测。因此,本文提出了基于Hellinger距离的过采样方法。它有助于平衡数据集,以便在不影响多数类的准确性的情况下,以较高的准确性识别少数类。利用该方法生成新的合成数据,达到平衡比。使用两个标准分类器KNN和C4.5在五个基准数据集上进行了测试。绘制了两种标准分类算法的精度、召回率和度量评价矩阵。观察到海灵格距离降低了数据重叠和偏度的风险。所得结果表明,与不平衡多类数据集的分类相比,分类准确率提高了20%。
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Hellinger distance based oversampling method to solve multi-class imbalance problem
Classification is a popular technique used to predict group membership for data samples in datasets. A multi-class or multinomial classification is the problem of classifying instances into more than two classes. With the emerging technology, the complexity of multi-class data has also increased thereby leading to class imbalance problem. With an imbalanced dataset, a machine learning algorithm can not make an accurate prediction. Therefore, in this paper Hellinger distance based oversampling method has been proposed. It is useful in balancing the datasets so that minority class can be identified with high accuracy without affecting accuracy of majority class. New synthetic data is generated using this method to achieve balance ratio. Testing has been done on five benchmark datasets using two standard classifiers KNN and C4.5. The evaluation matrix on precision, recall and fmeasure are drawn for two standard classification algorithms. It is observed that Hellinger distance reduces risk of overlapping and skewness of data. Obtained results show increase of 20% in classification accuracy compared to classification of imbalance multi-class dataset.
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