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MULTIPLE KERNEL LEARNING FOR ADAPTIVE GRAPH REGULARIZED NONNEGATIVE MATRIX FACTORIZATION

机译:自适应图形正负非负矩阵分解的多核学习

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Nonnegative Matrix Factorization (NMF) has been continuously evolving in several areas like pattern recognition and information retrieval methods. It factorizes a matrix into a product of 2 low-rank non-negative matrices that will define parts-based, and linear representation of non-negative data. Recently, Graph regularized NMF (GrNMF) is proposed to find a compact representation,which uncovers the hidden semantics and simultaneously respects the intrinsic geometric structure. In GNMF, an affinity graph is constructed from the original data space to encode the geometrical information. In this paper, we propose a novel idea which engages a Multiple Kernel Learning approach into refining the graph structure that reflects the factorization of the matrix and the new data space. The GrNMF is improved by utilizing the graph refined by the kernel learning, and then a novel kernel learning method is introduced under the GrNMF framework. Our approach shows encouraging results of the proposed algorithm in comparison to the state-of-the-art clustering algorithms like NMF, GrNMF, SVD etc.
机译:非负矩阵分解(NMF)在模式识别和信息检索方法等几个领域一直在不断发展。它将一个矩阵分解为2个低阶非负矩阵的乘积,这将定义基于零件的非负数据的线性表示。最近,提出了图正则化NMF(GrNMF)来寻找一个紧凑的表示形式,该表示形式揭示了隐藏的语义并同时尊重内在的几何结构。在GNMF中,从原始数据空间构造了一个亲和度图,以对几何信息进行编码。在本文中,我们提出了一种新颖的想法,该想法采用了多核学习方法来完善可反映矩阵分解和新数据空间的图结构。利用核学习精炼的图对GrNMF进行改进,然后在GrNMF框架下引入一种新颖的核学习方法。与最新的聚类算法(例如NMF,GrNMF,SVD等)相比,我们的方法显示了所提出算法的令人鼓舞的结果。

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