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Adaptive Fusion of Heterogeneous Manifolds for Subspace Clustering

机译:子空间聚类异构歧管的自适应融合

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摘要

Multiview clustering (MVC) has recently received great interest due to its pleasing efficacy in combining the abundant and complementary information to improve clustering performance, which overcomes the drawbacks of view limitation existed in the standard single-view clustering. However, the existing MVC methods are mostly designed for vectorial data from linear spaces and, thus, are not suitable for multiple dimensional data with intrinsic nonlinear manifold structures, e.g., videos or image sets. Some works have introduced manifolds' representation methods of data into MVC and obtained considerable improvements, but how to fuse multiple manifolds efficiently for clustering is still a challenging problem. Particularly, for heterogeneous manifolds, it is an entirely new problem. In this article, we propose to represent the complicated multiviews' data as heterogeneous manifolds and a fusion framework of heterogeneous manifolds for clustering. Different from the empirical weighting methods, an adaptive fusion strategy is designed to weight the importance of different manifolds in a data-driven manner. In addition, the low-rank representation is generalized onto the fused heterogeneous manifolds to explore the low-dimensional subspace structures embedded in data for clustering. We assessed the proposed method on several public data sets, including human action video, facial image, and traffic scenario video. The experimental results show that our method obviously outperforms a number of state-of-the-art clustering methods.
机译:多维型聚类(MVC)最近收到了很大的利益,因为它在结合丰富和互补的信息时令人愉悦的功效来提高聚类性能,这克服了标准单视图聚类中存在的视图限制的缺点。然而,现有的MVC方法主要设计用于来自线性空间的矢量数据,因此,不适用于具有内在非线性歧管结构的多维数据,例如视频或图像集。有些作品已经向MVC推出了歧管的表示方法,并获得了相当大的改进,但如何有效地为聚类融合多个歧管仍然是一个具有挑战性的问题。特别是,对于异质歧管,这是一个完全新的问题。在本文中,我们建议将复杂的多视图数据表示为异质歧管以及用于聚类的异构歧管的融合框架。与经验加权方法不同,自适应融合策略旨在以数据驱动方式重量不同歧管的重要性。另外,低秩表示在融合的异构歧管上广泛化,以探索嵌入在用于聚类数据中的低维子空间结构。我们在几个公共数据集中评估了所提出的方法,包括人为动作视频,面部图像和交通方案视频。实验结果表明,我们的方法明显优于许多最先进的聚类方法。

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