TI-QSSVM: Two Independent Quarter Sphere Support Vector Machine for binary classification

Ramin Rezvani-KhorashadiZadeh, Ramin Sayah-Mofazalli, M. Nejati
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Abstract

One of the important extensions of SVM is TWSVM which uses two hyperplanes to classify two classes of data. Since one hyperplane cannot efficiently model one class of data so the better choice is employing one hypersphere which covers as many data points in the corresponding class as possible and can better depict the characteristics of that class. Quarter sphere SVM uses a minimum radius centered hypersphere to describe data points such that it covers the majority of data and makes the outliers lied out of this hypersphere. In this paper inspired by the merit of QSSVM algorithm, we proposed a new two independent quarter sphere SVM (TI-QSSVM) to classify two classes of data. TI-QSSVM generates two quarter sphere with the minimum radiuses for two classes such that each one centered at the mean point of the corresponding class and covers as many data points in that class as possible. TI-QSSVM obtains these two quarter sphere by solving two linear programming problems. As can be seen in the experiment section, TI-QSSVM has significant advantages in terms of the learning speed and generalization performance compared with the other algorithms.
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TI-QSSVM:二值分类的两独立四分之一球面支持向量机
TWSVM是支持向量机的一个重要扩展,它使用两个超平面对两类数据进行分类。由于一个超平面不能有效地对一类数据进行建模,因此使用一个覆盖相应类中尽可能多的数据点并能更好地描述该类特征的超球是更好的选择。四分之一球面SVM使用最小半径为中心的超球来描述数据点,从而覆盖了大部分数据,使离群值脱离了这个超球。本文受QSSVM算法优点的启发,提出了一种新的两独立四分之一球支持向量机(TI-QSSVM)来对两类数据进行分类。TI-QSSVM为两个类生成两个半径最小的四分之一球,每个球的中心都在相应类的平均值上,并覆盖该类中尽可能多的数据点。TI-QSSVM通过求解两个线性规划问题得到这两个四分之一球。从实验部分可以看出,与其他算法相比,TI-QSSVM在学习速度和泛化性能方面具有显著的优势。
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