GAUSS: GrAph-customized Universal Self-Supervised Learning
Liang Yang, Weixiao Hu, Jizhong Xu, Runjie Shi, Dongxiao He, Chuan Wang, Xiaochun Cao, Zhen Wang, Bingxin Niu, Yuanfang Guo
Abstract
To make Graph Neural Networks (GNNs) meet the requirements of the Web, the universality and the generalization become two important research directions. On one hand, many universal GNNs are presented for semi-supervised tasks on both homophilic and non-homophilic graphs by distinguishing homophilic and heterophilic edges with the help of labels. On the other hand, self-supervised learning (SSL) algorithms on graphs are presented by leveraging the self-supervised learning schemes from computer vision and natural language processing. Unfortunately, graph universal self-supervised learning remains resolved. Most existing SSL methods on graphs, which often employ two-layer GCN as the encoder and train the mapping functions, can't alter the low-passing filtering characteristic of GCN. Therefore, to be universal, SSL must becustomized for the graph, i.e., learning the graph. However, learning the graph via universal GNNs is disabled in SSL, since their distinguishability on homophilic and heterophilic edges disappears without the labels. To overcome this difficulty, this paper proposes novel GrAph-customized Universal Self-Supervised Learning (GAUSS) by exploiting local attribute distribution. The main idea is to replace the global parameters with locally learnable propagation. To make the propagation matrix demonstrate the affinity between the nodes, the self-representative learning framework is employed with k-block diagonal regularization. Extensive experiments on synthetic and real-world datasets demonstrate its effectiveness, universality and robustness to noises.
Ask about this paper
Your agent reads all of it.
Lune indexed this paper to the last equation, along with the top-tier papers that cite it. Ask a question and the answer quotes them.
Your agent calls
Luneget_paper_fulltext
Free to start. No credit card required.
Terminal
Install the CLIlune papers fulltext f87a98ef-58fd-4b30-ae37-bb80ec72a5c5Cited by top-tier papers3
- Graph Mixture of Experts and Memory-augmented Routers for Multivariate Time Series Anomaly DetectionXiaoyu Huang, Weidong Chen, Bo Hu, Zhendong MaoAAAI 2025 · 22 citations
- Pioneer: Physics-informed Riemannian Graph ODE for Entropy-increasing DynamicsLi Sun, Ziheng Zhang, Zixi Wang, Yujie Wang et al.AAAI 2025 · 6 citations
- Coloring Learning for Heterophilic Graph RepresentationMiaomiao Huang, Yuhai Zhao, Daniel Zhengkui Wang, Fenglong Ma et al.NeurIPS 2025
Builds on18
- A Simple Framework for Contrastive Learning of Visual RepresentationsTing Chen, Simon Kornblith, Mohammad Norouzi, Geoffrey E. HintonICML 2020 · 24,064 citations
- Graph Contrastive Learning with AugmentationsYuning You, Tianlong Chen, Yongduo Sui, Ting Chen et al.NeurIPS 2020 · 3,042 citations
- Contrastive Multi-View Representation Learning on GraphsKaveh Hassani, Amir Hosein Khas AhmadiICML 2020 · 1,663 citations
- Beyond Homophily in Graph Neural Networks: Current Limitations and Effective DesignsJiong Zhu, Yujun Yan, Lingxiao Zhao, Mark Heimann et al.NeurIPS 2020 · 1,490 citations
- Geom-GCN: Geometric Graph Convolutional NetworksHongbin Pei, Bingzhe Wei, Kevin Chen-Chuan Chang, Yu Lei et al.ICLR 2020 · 1,445 citations
Related papers
- Decoupled Self-supervised Learning for GraphsTeng Xiao, Zhengyu Chen, Zhimeng Guo, Zeyang Zhuang et al.NeurIPS 2022 · 75 citations
- From Local Structures to Size Generalization in Graph Neural NetworksGilad Yehudai, Ethan Fetaya, Eli A. Meirom, Gal Chechik et al.ICML 2021 · 167 citations
- HarmonyGNNs: Harmonizing Heterophily and Homophily in GNNs via Self-Supervised Node EncodingRui Xue, Tianfu WuICLR 2026
- ArnoldiGCL: Graph Contrastive Learning via Learnable Arnoldi-Based Guided Spectral Chebyshev Polynomial FiltersMustafa Coskun, Abdelkader Baggag, Mehmet KoyutürkKDD 2025
- Self-supervised Graph Neural Networks via Low-Rank DecompositionLiang Yang, Runjie Shi, Qiuliang Zhang, Bingxin Niu et al.NeurIPS 2023 · 18 citations
