Graph domain adaptation with localized graph signal representations

被引:1
作者
Pilavci, Yusuf Yigit [1 ]
Guneyi, Eylem Tugce [2 ]
Cengiz, Cemil [3 ]
Vural, Elif [2 ]
机构
[1] Univ Lille, CNRS, UMR CRIStAL 9189, Cent Lille, F-59000 Lille, France
[2] Middle East Tech Univ, Dept Elect & Elect Engn, Ankara, Turkiye
[3] Koc Univ, Istanbul, Turkiye
关键词
Domain adaptation; Spectral graph theory; Graph signal processing; Spectral graph wavelets; Graph Laplacian;
D O I
10.1016/j.patcog.2024.110628
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In this paper we propose a domain adaptation algorithm designed for graph domains. Given a source graph with many labeled nodes and a target graph with few or no labeled nodes, we aim to estimate the target labels by making use of the similarity between the characteristics of the variation of the label functions on the two graphs. Our assumption about the source and the target domains is that the local behavior of the label function, such as its spread and speed of variation on the graph, bears resemblance between the two graphs. We estimate the unknown target labels by solving an optimization problem where the label information is transferred from the source graph to the target graph based on the prior that the projections of the label functions onto localized graph bases be similar between the source and the target graphs. In order to efficiently capture the local variation of the label functions on the graphs, spectral graph wavelets are used as the graph bases. Experimentation on various data sets shows that the proposed method yields quite satisfactory classification accuracy compared to reference domain adaptation methods.
引用
收藏
页数:12
相关论文
共 49 条
[1]  
Amini M., 2009, Adv. Neural Inf. Process. Syst., P28
[2]  
[Anonymous], 2000, Multidimensional scaling, DOI DOI 10.1201/9780367801700
[3]   Geometric Deep Learning Going beyond Euclidean data [J].
Bronstein, Michael M. ;
Bruna, Joan ;
LeCun, Yann ;
Szlam, Arthur ;
Vandergheynst, Pierre .
IEEE SIGNAL PROCESSING MAGAZINE, 2017, 34 (04) :18-42
[4]   Open Set Domain Adaptation [J].
Busto, Pau Panareda ;
Gall, Juergen .
2017 IEEE INTERNATIONAL CONFERENCE ON COMPUTER VISION (ICCV), 2017, :754-763
[5]   Attention Cycle-consistent universal network for More Universal Domain Adaptation [J].
Cai, Ziyun ;
Huang, Yawen ;
Zhang, Tengfei ;
Jing, Xiao-Yuan ;
Zheng, Yefeng ;
Shao, Ling .
PATTERN RECOGNITION, 2024, 147
[6]  
Chung F.R.K., 1997, Spectral Graph Theory, DOI 10.1090/cbms/092
[7]   Diffusion wavelets [J].
Coifman, Ronald R. ;
Maggioni, Mauro .
APPLIED AND COMPUTATIONAL HARMONIC ANALYSIS, 2006, 21 (01) :53-94
[8]   Graph Transfer Learning via Adversarial Domain Adaptation With Graph Convolution [J].
Dai, Quanyu ;
Wu, Xiao-Ming ;
Xiao, Jiaren ;
Shen, Xiao ;
Wang, Dan .
IEEE TRANSACTIONS ON KNOWLEDGE AND DATA ENGINEERING, 2023, 35 (05) :4908-4922
[9]  
Daume H., 2010, P ACL, P53
[10]   Learning Graphs From Data [J].
Dong, Xiaowen ;
Thanou, Dorina ;
Rabbat, Michael ;
Frossard, Pascal .
IEEE SIGNAL PROCESSING MAGAZINE, 2019, 36 (03) :44-63