计算机科学
聚类分析
利用
杠杆(统计)
概率逻辑
图形
数据挖掘
稳健性(进化)
源代码
正规化(语言学)
理论计算机科学
矩阵范数
人工智能
随机投影
相关聚类
样品(材料)
矩阵完成
机器学习
图划分
图论
推论
约束聚类
冗余(工程)
图形模型
算法
投影(关系代数)
回归
数据流聚类
稀疏矩阵
统计模型
最优化问题
计算
光学(聚焦)
任务分析
双聚类
作者
Ran Jing,Quanxue Gao,Yu Duan,Cheng Deng,Ming Yang
标识
DOI:10.1109/tmm.2026.3668570
摘要
Multi-view clustering based on anchor graphs has attracted significant attention due to its ability to substantially reduce computational complexity, enabling the efficient processing of large-scale multimedia data. However, most existing anchor graph-based clustering methods fail to fully exploit the intrinsic properties of anchor graphs when applying regression techniques. Moreover, some approaches focus solely on sample labels while overlooking the crucial role of anchor labels in clustering. To address these limitations, we leverage the probabilistic information of the anchor graph by employing probabilistic projection to map the anchor graph into the label space, thereby obtaining anchor labels. By clustering both anchors and samples simultaneously, the anchor graph serves as a guide to induce anchor labels, which are then used to generate sample labels, facilitating anchor-guided sample clustering. Furthermore, we propose a novel regularization paradigm based on the matrix nuclear norm, ensuring that the obtained results remain discrete and that the sample distribution across clusters is balanced. Additionally, we introduce a new matrix nuclear norm optimization method based on the first-order Taylor expansion. Extensive experiments on real-world datasets demonstrate the effectiveness and robustness of our proposed method, achieving superior performance compared to state-of-the-art approaches. Our code is available at:https://github.com/harunakai/ADMC
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