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Multi-view semi-supervised least squares twin support vector machines with manifold-preserving graph reduction

机译:多视图半监控最小二乘双胞胎支持向量机,具有歧管保留图降低

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摘要

Multi-view semi-supervised support vector machines consider learning with multi-view unlabeled data to boost the learning performance. However, they have several defects. They need to solve the quadratic programming problem and the time complexity is quite high. Moreover, when a large number of multi-view unlabeled examples exist, it can generate more outliers and noisy examples and influence the performance. Therefore, in this paper, we propose two novel multi-view semi-supervised support vector machines called multi-view Laplacian least squares twin support vector machine and its improved version with the manifold-preserving graph reduction which can enhance the robustness of the algorithm. They can reduce the time complexity by changing the constraints to a series of equality constraints and lead to a pair of linear equations. The linear multi-view Laplacian least squares twin support vector machine and its improved version with manifold-preserving graph reduction are further generalized to the nonlinear case via the kernel trick. Experimental results demonstrate that our proposed methods are effective.
机译:多视图半监控支持向量机考虑使用多视图未标记数据学习,以提高学习性能。但是,它们有几种缺陷。他们需要解决二次编程问题,时间复杂度相当高。此外,当存在大量多视图未标记的示例时,它可以产生更多异常值和噪声示例并影响性能。因此,在本文中,我们提出了两个新的多视图半监控支持向量机,称为多视图拉普拉斯最小二乘双重支持向量机及其改进的版本,其具有歧管保存的图形降低,可以增强算法的鲁棒性。它们可以通过将约束改变为一系列平等约束并导致一对线性方程来减少时间复杂性。线性多视图Laplacian最小二乘双支持向量机及其具有歧管保存图的改进版本通过内核特征进一步推广到非线性情况。实验结果表明,我们的提出方法是有效的。

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