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Joint lp- and l2,p-norm minimization for subspace clustering with outlier pursuit

机译:联合lp和l2,p范数最小化,用于离群聚类的子空间聚类

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In most sparse coding based subspace clustering problems, using the non-convex lp-norm minimization (0 <; p <; 1) can often deliver better results than using the convex l1-norm minimization. In this paper, we propose a sparse subspace clustering via joint lp-norm and l2,p-norm minimization, where the lp-norm imposed on sparse representations can achieve more sparsity for clustering while l2,p-norm imposed on reconstructed error can handle outlier pursuit. We also propose an iterative solution to solve the proposed problem based on Iterative Shrinkage/Thresholding (IST) method. In addition, to the best knowledge, utilizing IST for solving l2,p-norm minimization problem can be the first work in our paper and there is no such work before. Finally, to demonstrate the improved performance of the proposed method, comparative study was performed on benchmark problems of image clustering. Thoroughly experimental studies on real world datasets show that the method can significantly outperform other state-of-the-art methods.
机译:在基于最稀疏的基于子空间聚类问题中,使用非凸起LP-NOM最小化(0 <; P <; 1)通常可以提供比使用凸起L1-NOM最小化的更好的结果。在本文中,我们通过关节LP-NORM和L2,P-NOM最小化提出了稀疏的子空间聚类,其中LP-Norm在稀疏表示上施加的LP标准可以实现更多的群集,而L2,P-NAR在重建错误上施加的误差可以处理异常追求。我们还提出了一种迭代解决方案来解决基于迭代收缩/阈值(IST)方法的提出的问题。此外,对于最好的知识,利用IST来解决L2,P-Norm最小化问题可以是我们纸张中的第一个工作,并且之前没有这样的工作。最后,为了证明所提出的方法的改进性能,对图像聚类的基准问题进行了比较研究。对现实世界数据集的彻底实验研究表明,该方法可显着优于其他最先进的方法。

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