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A new maximal-margin spherical-structured multi-class support vector machine

机译:一种新的最大余量球形多类支持向量机

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摘要

Support vector machines (SVMs), initially proposed for two-class classification problems, have been very successful in pattern recognition problems. For multi-class classification problems, the standard hyperplane-based SVMs are made by constructing and combining several maximal-margin hyperplanes, and each class of data is confined into a certain area constructed by those hyperplanes. Instead of using hyperplanes, hyperspheres that tightly enclosed the data of each class can be used. Since the class-specific hyperspheres are constructed for each class separately, the spherical-structured SVMs can be used to deal with the multi-class classification problem easily. In addition, the center and radius of the class-specific hypersphere characterize the distribution of examples from that class, and may be useful for dealing with imbalance problems. In this paper, we incorporate the concept of maximal margin into the spherical-structured SVMs. Besides, the proposed approach has the advantage of using a new parameter on controlling the number of support vectors. Experimental results show that the proposed method performs well on both artificial and benchmark datasets.
机译:最初提出用于两类分类问题的支持向量机(SVM)在模式识别问题中非常成功。对于多类别分类问题,通过构建和组合几个最大边距超平面来制作基于标准超平面的SVM,并将每个数据类别限制在由这些超平面构成的特定区域中。代替使用超平面,可以使用紧密封装每个类的数据的超球。由于针对每个类别分别构造了特定于类别的超球,因此球形结构的SVM可以轻松地处理多类别分类问题。此外,特定于类的超球面的中心和半径表征了该类实例的分布,并且对于处理不平衡问题可能很有用。在本文中,我们将最大余量的概念整合到了球形结构的SVM中。此外,所提出的方法具有在控制支持向量的数量上使用新参数的优点。实验结果表明,该方法在人工数据集和基准数据集上均表现良好。

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