双图正则化多视图子空间聚类

IF 0.9 4区 计算机科学 Q4 COMPUTER SCIENCE, SOFTWARE ENGINEERING International Journal of Wavelets Multiresolution and Information Processing Pub Date : 2023-08-04 DOI:10.1142/s0219691323500327
Longlong Chen, Yulong Wang, Youheng Liu, Yutao Hu, Libin Wang, Huiwu Luo, Yuan Yan Tang
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引用次数: 0

摘要

近年来,人们对多视图子空间聚类(MSC)越来越感兴趣。然而,现有的MSC方法未能充分利用数据流中每个流形的局部几何结构,而这是聚类所必需的。为了弥补这一缺陷,本文提出了一种新的双图正则化多视图子空间聚类方法(DGRMSC),该方法旨在在统一的框架内利用多视图数据的全局和局部结构信息。具体来说,DGRMSC首先学习一个潜在表示来利用多个视图的全局互补信息。在学习到的潜在表征的基础上,我们学习了一个自我表征来探索它的全局簇结构。在此基础上,对潜在表示和自表示同时进行双图正则化(Double graph Regularization, DGR),以充分利用它们的局部流形结构。然后,我们设计了一个迭代算法来有效地解决优化问题。在几种常用的多视图数据集上的综合实验证明了该方法的有效性。
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Double graphs regularized multi-view subspace clustering
In recent years, there has been an increasing interest in multi-view subspace clustering (MSC). However, existing MSC methods fail to take full advantage of the local geometric structure in each manifold throughout the data flow, which is essential for clustering. To remedy this drawback, in this paper, a novel Double Graphs Regularized Multi-view Subspace Clustering (DGRMSC) method is proposed, which aims to harness both global and local structural information of multi-view data in a unified framework. Specifically, DGRMSC first learns a latent representation to exploit the global complementary information of multiple views. Based on the learned latent representation, we learn a self-representation to explore its global cluster structure. Further, Double Graphs Regularization (DGR) is performed on both latent representation and self-representation to take advantage of their local manifold structures simultaneously. Then, we design an iterative algorithm to solve the optimization problem effectively. Comprehensive experiments on several popular multi-view datasets demonstrate the effectiveness of the proposed method.
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来源期刊
CiteScore
2.60
自引率
7.10%
发文量
52
审稿时长
2.7 months
期刊介绍: International Journal of Wavelets, Multiresolution and Information Processing (hereafter referred to as IJWMIP) is a bi-monthly publication for theoretical and applied papers on the current state-of-the-art results of wavelet analysis, multiresolution and information processing. Papers related to the IJWMIP theme are especially solicited, including theories, methodologies, algorithms and emerging applications. Topics of interest of the IJWMIP include, but are not limited to: 1. Wavelets: Wavelets and operator theory Frame and applications Time-frequency analysis and applications Sparse representation and approximation Sampling theory and compressive sensing Wavelet based algorithms and applications 2. Multiresolution: Multiresolution analysis Multiscale approximation Multiresolution image processing and signal processing Multiresolution representations Deep learning and neural networks Machine learning theory, algorithms and applications High dimensional data analysis 3. Information Processing: Data sciences Big data and applications Information theory Information systems and technology Information security Information learning and processing Artificial intelligence and pattern recognition Image/signal processing.
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