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Manifold Regularized Gaussian Mixture Model for Semi-supervised Clustering

机译:半监督聚类的流形正则高斯混合模型

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Over the last few decades, Gaussian Mixture Model (GMM) has attracted considerable interest in data mining and pattern recognition. GMM can be used to cluster a bunch of data through estimating the parameters of multiple Gaussian components using Expectation-Maximization (EM). Recently, Locally Consistent GMM (LCGMM) has been proposed to improve the clustering performance of GMM by exploiting the local manifold structure modeled by a p nearest neighbor graph. In practice, various prior knowledge may be available which can be used to guide the clustering process and improve the performance. In this paper, we introduce a semi-supervised method, called Semi-supervised LCGMM (Semi-LCGMM), where prior knowledge is provided in the form of class labels of partial data. Semi-LCGMM incorporates prior knowledge into the maximum likelihood function of LCGMM and is solved by EM. It is worth noting that in our algorithm each class has multiple Gaussian components while in the unsupervised settings each class only has one Gaussian component. Experimental results on several datasets demonstrate the effectiveness of our algorithm.
机译:在过去的几十年中,高斯混合模型(GMM)在数据挖掘和模式识别方面引起了相当大的兴趣。 GMM可用于通过使用期望最大化(EM)估计多个高斯分量的参数来聚类一堆数据。最近,提出了局部一致的GMM(LCGMM),以通过利用p最近邻图建模的局部流形结构来提高GMM的聚类性能。在实践中,可以使用各种先验知识来指导聚类过程并提高性能。在本文中,我们介绍了一种称为半监督LCGMM(Semi-LCGMM)的半监督方法,其中以部分数据的类标签的形式提供了先验知识。 Semi-LCGMM将先验知识整合到LCGMM的最大似然函数中,并由EM解决。值得注意的是,在我们的算法中,每个类别都有多个高斯分量,而在无监督的设置中,每个类别只有一个高斯分量。在几个数据集上的实验结果证明了我们算法的有效性。

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