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Laplacian least squares twin support vector machine for semi-supervised classification

机译:半监督分类的拉普拉斯最小二乘孪生支持向量机

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摘要

The recently proposed Laplacian twin support vector machine (Lap-TSVM) is an excellent nonparallel-based kernel tool for semi-supervised classification problems, where its optimal decision hyperplane is determined by solving two quadratic programming problems (QPPs) with matrix inversion operations. In order to reduce its computation cost, in this paper, we formulate a least squares version of Lap-TSVM, termed as Lap-LSTSVM, leading to an extremely fast approach for generating semi-supervised classifiers. Besides, a meaningful regularization parameter is introduced for each problem in Lap-LSTSVM to balance the regularization terms between the reproducing kernel Hilbert spaces (RHKS) term and the manifold regularization (MR) term, instead of two parameters used in Lap-TSVM. In addition, an efficient conjugate gradient (CG) algorithm is further developed for solving the systems of linear equations (LEs) appeared to speed up the training procedure. Experimental results on both several synthetic and real-world datasets confirm the feasibility and the effectiveness of the proposed method.
机译:最近提出的Laplacian双支持向量机(Lap-TSVM)是用于半监督分类问题的出色的基于非并行的内核工具,其最优决策超平面是通过使用矩阵求逆运算解决两个二次规划问题(QPP)来确定的。为了降低其计算成本,在本文中,我们制定了Lap-TSVM的最小二乘版本,称为Lap-LSTSVM,从而导致生成半监督分类器的极快方法。此外,针对Lap-LSTSVM中的每个问题引入了有意义的正则化参数,以平衡再生内核希尔伯特空间(RHKS)项和流形正则化(MR)项之间的正则化项,而不是Lap-TSVM中使用的两个参数。此外,进一步开发了一种有效的共轭梯度(CG)算法,用于解决线性方程组(LE)的出现,从而加快了训练过程。在几个综合和真实数据集上的实验结果证实了该方法的可行性和有效性。

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