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Linear Semi-Supervised Dimensionality Reduction with Pairwise Constraint for Multiple Subclasses

机译:具有成对约束的多个子类线性半监督降维

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摘要

We propose a new method, called Subclass-oriented Dimensionality Reduction with Pairwise Constraints (SODRPaC), for dimensionality reduction. In a high dimensional space, it is common that a group of data points with one class may scatter in several different groups. Current linear semi-supervised dimensionality reduction methods would fail to achieve fair performances, as they assume two data points linked by a must-link constraint are close each other, while they are likely to be located in different groups. Inspired by the above observation, we classify the must-link constraint into two categories, which are the inter-subclass must-link constraint and the intra-subclass must-link constraint, respectively. We carefully generate cannot-link constraints by using must-link constraints, and then propose a new discriminant criterion by employing the cannot-link constraints and the compactness of shared nearest neighbors. The manifold regularization is also incorporated in our dimensionality reduction framework. Extensive experiments on both synthetic and practical data sets illustrate the effectiveness of our method.
机译:我们提出了一种新方法,称为具有成对约束的面向子类的降维方法(SODRPaC),用于降维。在高维空间中,具有一个类的一组数据点可能会分散在几个不同的组中,这很常见。当前的线性半监督降维方法将无法实现合理的性能,因为它们假设通过必须链接约束链接的两个数据点彼此靠近,而它们可能位于不同的组中。受以上观察的启发,我们将必须链接约束分为两类,分别是子类间必需链接约束和子类内必须链接约束。我们通过使用必须链接约束来仔细生成不能链接约束,然后通过使用不能链接约束和共享的最近邻居的紧凑性来提出新的判别标准。流形正则化也包含在我们的降维框架中。在综合和实际数据集上进行的大量实验说明了我们方法的有效性。

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