Self-supervised end-to-end graph local clustering

被引:2
作者
Yuan, Zhe [1 ]
机构
[1] Renmin Univ China, Sch Informat, Zhongguancun St 59, Beijing 100872, Peoples R China
来源
WORLD WIDE WEB-INTERNET AND WEB INFORMATION SYSTEMS | 2023年 / 26卷 / 03期
关键词
Graph local clustering; Self-supervised learning; Generalized PageRank; Conductance; COMMUNITY STRUCTURE; HEAT KERNEL; PAGERANK; NETWORKS;
D O I
10.1007/s11280-022-01081-8
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Graph clustering is a central and fundamental problem in numerous graph mining applications, especially in spatial-temporal system. The purpose of the graph local clustering is finding a set of nodes (cluster) containing seed node with high internal density. A series of works have been proposed to solve this problem with carefully designing the measuring metric and improving the efficiency-effectiveness trade-off. However, they are unable to provide a satisfying clustering quality guarantee. In this paper, we investigate the graph local clustering task and propose a End-to-End framework LearnedNibble to address the aforementioned limitation. In particular, we propose several techniques, including the practical self-supervised supervision manner with differential soft-mean-sweep operator, effective optimization method with regradient technique, and scalable inference manner with Approximate Graph Propagation (AGP) paradigm and search-selective method. To the best of our knowledge, LearnedNibble is the first attempt to take responsibility for the cluster quality and take both effectiveness and efficiency into consideration in an End-to-End paradigm with self-supervised manner. Extensive experiments on real-world datasets demonstrate the clustering capacity, generalization ability, and approximation compatibility of our LearnedNibble framework.
引用
收藏
页码:1157 / 1179
页数:23
相关论文
共 60 条
[1]  
Andersen R, 2007, LECT NOTES COMPUT SC, V4484, P1
[2]  
Andersen R, 2006, ANN IEEE SYMP FOUND, P475
[3]  
Andersen R, 2009, ACM S THEORY COMPUT, P235
[4]  
Avron H, 2015, PR MACH LEARN RES, V37, P1795
[5]   Higher-order organization of complex networks [J].
Benson, Austin R. ;
Gleich, David F. ;
Leskovec, Jure .
SCIENCE, 2016, 353 (6295) :163-166
[6]   Adaptive Diffusions for Scalable Learning Over Graphs [J].
Berberidis, Dimitris ;
Nikolakopoulos, Athanasios N. ;
Giannakis, Georgios B. .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2019, 67 (05) :1307-1321
[7]   Complex networks: Structure and dynamics [J].
Boccaletti, S. ;
Latora, V. ;
Moreno, Y. ;
Chavez, M. ;
Hwang, D. -U. .
PHYSICS REPORTS-REVIEW SECTION OF PHYSICS LETTERS, 2006, 424 (4-5) :175-308
[8]  
Brin Sergey, 1998, The pagerank citation ranking: Bringing order to the web, V98, P161
[9]  
Cheeger J., 1970, A lower bound for the smallest eigenvalue of the laplacian, V625, P195
[10]  
Chhabra A., 2022, ARXIV 220506176