H'/> Least squares twin bounded support vector machines based on L1-norm distance metric for classification
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Least squares twin bounded support vector machines based on L1-norm distance metric for classification

机译:基于L1-NOM距离度量的分类,最小二乘双限界支持向量机

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Highlights?We have enhanced TBSVM to LSTBSVM in least squares sense, while in LSTBSVM the distance is measured by L1-norm.?L1-LSTBSVM has more robustness to outliers, can lower the computational costs and improve the classification performance.?We design a valid iterative algorithm to solve the L1-norm optimal problems, which is an important theoretical contribution.?The method which we proposed can be conveniently extended to solve other improved methods of TWSVM.AbstractIn this paper, we construct a least squares version of the recently proposed twin bounded support vector machine (TBSVM) for binary classification. As a valid classification tool, TBSVM attempts to seek two non-parallel planes that can be produced by solving a pair of quadratic programming problems (QPPs), but this is time-consuming. Here, we solve two systems of linear equations rather t
机译:<![cdata [ 亮点 我们已经增强了tbsvm到lstbsvm以最小二乘感测,而在lstbsvm中,距离由l1-norm测量。 l1-lstbsvm对异常值具有更高的稳健性,可以降低计算成本并提高分类性能。 ?< / ce:标签> 我们设计了一个有效的迭代算法来解决L1-norm的最佳问题,这是一个重要的Theoret贡献。 我们提出的方法可以方便地扩展,以解决TWSVM的其他改进方法。 抽象 在本文中,我们构建了最近提出的双界支持向量机的最小二乘版本( TBSVM)用于二进制分类。作为有效的分类工具,TBSVM尝试寻找可以通过求解一对二次编程问题(QPP)来生产的两个非平行平面,但这是耗时的。在这里,我们解决了两个线性方程系统而不是t

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