Manifold Adaptive Multiple Kernel K-Means for Clustering

Liang Du, Haiying Zhang, Xin Ren, Xiaolin Lv
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Abstract

Multiple kernel methods based on k-means aims to integrate a group of kernels to improve the performance of kernel k-means clustering. However, we observe that most existing multiple kernel k-means methods exploit the nonlinear relationship within kernels, whereas the local manifold structure among multiple kernel space is not sufficiently considered. In this paper, we adopt the manifold adaptive kernel, instead of the original kernel, to integrate the local manifold structure of kernels. Thus, the induced multiple manifold adaptive kernels not only reflect the nonlinear relationship but also the local manifold structure. We then perform multiple kernel clustering within the multiple kernel k-means clustering framework. It has been verified that the proposed method outperforms several state-of-the-art baseline methods on a variety of data sets.
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聚类的流形自适应多核k -均值
基于k-means的多核方法旨在整合一组核以提高核k-means聚类的性能。然而,我们发现大多数现有的多核k-means方法利用了核内的非线性关系,而没有充分考虑多核空间之间的局部流形结构。在本文中,我们采用流形自适应核来代替原有的核来集成核的局部流形结构。因此,诱导的多流形自适应核不仅反映了非线性关系,而且反映了局部流形结构。然后,我们在多核k-means聚类框架内执行多核聚类。已经证实,所提出的方法优于几种最先进的基线方法在各种数据集上。
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