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Multi-view Clustering via Multi-manifold Regularized Nonnegative Matrix Factorization

机译:通过多流形正则化非负矩阵分解的多视图聚类

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Multi-view clustering integrates complementary information from multiple views to gain better clustering performance rather than relying on a single view. NMF based multi-view clustering algorithms have shown their competitiveness among different multi-view clustering algorithms. However, NMF fails to preserve the locally geometrical structure of the data space. In this paper, we propose a multi-manifold regularized nonnegative matrix factorization framework (MMNMF) which can preserve the locally geometrical structure of the manifolds for multi-view clustering. MMNMF regards that the intrinsic manifold of the dataset is embedded in a convex hull of all the views' manifolds, and incorporates such an intrinsic manifold and an intrinsic (consistent) coefficient matrix with a multi-manifold regularizer to preserve the locally geometrical structure of the multi-view data space. We use linear combination to construct the intrinsic manifold, and propose two strategies to find the intrinsic coefficient matrix, which lead to two instances of the framework. Experimental results show that the proposed algorithms outperform existing NMF based algorithms for multi-view clustering.
机译:多视图群集集成了来自多个视图的补充信息,以获得更好的群集性能,而不是依赖于单个视图。基于NMF的多视图聚类算法已显示出它们在不同的多视图聚类算法中的竞争力。但是,NMF无法保留数据空间的局部几何结构。在本文中,我们提出了一种多流形正则化非负矩阵分解框架(MMNMF),该框架可以保留流形的局部几何结构以用于多视图聚类。 MMNMF认为,数据集的固有流形嵌入在所有视图流形的凸包中,并且将这种固有流形和固有(一致)系数矩阵与多流形正则化函数结合在一起,以保留该局部流形的几何结构。多视图数据空间。我们使用线性组合来构造内在流形,并提出了两种策略来找到内在系数矩阵,这导致了该框架的两个实例。实验结果表明,所提出的算法优于现有的基于NMF的多视图聚类算法。

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