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Graph Regularized Structured Sparse Subspace Clustering

机译:图形正常化结构稀疏子空间群集

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High-dimensional data presents a big challenge for the clustering problem, however, the high-dimensional data often lie in low-dimensional subspaces. So, subspace clustering has been widely researched. Sparse subspace clustering (SSC) is considered as the state-of-the-art method for subspace clustering, it has received an increasing amount of interest in recent years. In this paper, we propose a novel sparse subspace clustering method named graph regularized structured sparse subspace clustering (GS3C) to jointly analyze the data under a single clustering framework and with shared underlying sparse representations. Two convex regularizations are combined and used in the model to enable sparsity as well as to facilitate multi-task learning. We also introduced the graph regularization to improve stability and consistency. The effectiveness of the proposed algorithm is demonstrated through experiments on motion segmentation and face clustering.
机译:高维数据对聚类问题提出了一个大挑战,然而,高维数据通常在低维子空间中。因此,子空间聚类已被广泛研究。稀疏子空间聚类(SSC)被认为是用于子空间聚类的最先进的方法,近年来收到了越来越多的兴趣。在本文中,我们提出了一种名为Traph正规化的结构稀疏子空间聚类(GS3C)的新型稀疏子空间群集方法,以共同分析单个群集框架下的数据,并具有共享的底层稀疏表示。组合两个凸正常化并在模型中使用以实现稀疏性,并促进多任务学习。我们还介绍了图形规则化以提高稳定性和一致性。通过关于运动分割和面部聚类的实验来证明所提出的算法的有效性。

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