4.7 Article

View-Wise Versus Cluster-Wise Weight: Which Is Better for Multi-View Clustering?

Journal

IEEE TRANSACTIONS ON IMAGE PROCESSING
Volume 31, Issue -, Pages 58-71

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TIP.2021.3128323

Keywords

Mutual information; Optimization; Linear programming; Image color analysis; Clustering algorithms; Shape; Random variables; Multi-view clustering; information bottleneck; weight learning

Funding

  1. National Natural Science Foundation of China [61772475]
  2. National Key Research and Development Plan Advanced Rail Transit [2018YFB1201403]

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In this paper, a novel clustering algorithm, CURE, is proposed to automatically learn cluster weights and effectively utilize the complementary information of multi-view data, enhancing clustering performance.
Weighted multi-view clustering (MVC) aims to combine the complementary information of multi-view data (such as image data with different types of features) in a weighted manner to obtain a consistent clustering result. However, when the cluster-wise weights across views are vastly different, most existing weighted MVC methods may fail to fully utilize the complementary information, because they are based on view-wise weight learning and can not learn the fine-grained cluster-wise weights. Additionally, extra parameters are needed for most of them to control the weight distribution sparsity or smoothness, which are hard to tune without prior knowledge. To address these issues, in this paper we propose a novel and effective Cluster-weighted mUlti-view infoRmation bottlEneck (CURE) clustering algorithm, which can automatically learn the cluster-wise weights to discover the discriminative clusters across multiple views and thus can enhance the clustering performance by properly exploiting the cluster-level complementary information. To learn the cluster-wise weights, we design a new weight learning scheme by exploring the relation between the mutual information of the joint distribution of a specific cluster (containing a group of data samples) and the weight of this cluster. Finally, a novel draw-and-merge method is presented to solve the optimization problem. Experimental results on various multi-view datasets show the superiority and effectiveness of our cluster-wise weighted CURE over several state-of-the-art methods.

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