山东大学学报 (工学版) ›› 2026, Vol. 56 ›› Issue (3): 137-143.doi: 10.6040/j.issn.1672-3961.0.2025.034
唐凯1,王芳1*,刘建霞2
TANG Kai1, WANG Fang1*, LIU Jianxia2
摘要: 针对节点分类任务中邻居结构信息利用不充分、多层传递节点特征模糊化的问题,提出一种多层级核心聚合图神经网络(multi-level core aggregation graph neural network, MCAG)模型。MCAG模型将图数据划分为双节点和多节点连通分量,自定义核心节点筛选机制构建总核心节点组,进而扩展出核心节点子图,组合成核心节点聚合层,并与GraphSAGE层、群组归一化层融合得到节点最终表示。试验结果表明,MCAG模型在Cora等6个数据集上节点分类准确率平均提升3.28%,在Amap数据集上表现与基线模型相当,整体性能稳定;训练时间较原始架构平均缩减50%,核心节点集采样方法性能优于随机游走采样,验证了MCAG模型的有效性和优越性。
中图分类号:
| [1] SANKAR A, LIU Y, YU J, et al. Graphneural networks for friend ranking in large-scale social platforms[C] //Proceedings of the Web Conference 2021.New York, USA: ACM, 2021: 2535-2546. [2] MALLA A M, BANKA A A. A systematic review of deep graph neural networks: challenges, classification, architectures, applications & potential utility in bioinformatics[EB/OL].(2023-11-03)[2025-03-15]. https://arxiv.org/abs/2311.02127 [3] TALLAPALLY D, WANG J, POTIKA K, et al. Using-graph neural networks for social recommendations[J]. Algorithms, 2023, 16(11): 515. [4] SCARSELLI F, GORI M, TSOI A C, et al. Thegraph neural network model[J]. IEEE Transactions on Neural Networks, 2009, 20(1): 61-80. [5] WU Z H, PAN S R, CHEN F W, et al. A comprehensive survey on graph neural networks[J]. IEEE Transactions on Neural Networks and Learning Systems, 2021, 32(1): 4-24. [6] YE Z X, FENG Z Y, XIAO J M, et al. Heterogeneous graph neural network-based software developer recommendation[C] //Proceedings of the 18th EAI International Conference on Collaborative Computing: Networking, Applications and Worksharing. Hangzhou, China: Springer, 2022: 433-452. [7] CHEN Y H, TANG X, QI X B, et al. Learning graph normalization for graph neural networks[J]. Neurocomputing, 2022, 493: 613-625. [8] ITOH T D, KUBO T, IKEDA K. Multi-level attention pooling for graph neural networks: unifying graph representations with multiple localities[J]. Neural Networks, 2022, 145: 356-373. [9] OISHI Y, KANEIWA K. Multi-duplicated characterization of graph structures using information gain ratio for graph neural networks[J]. IEEE Access, 2023, 11: 34421-34430. [10] DUAN W, XUAN J Y, QIAO M Y, et al. Graph convolutional neural networks with diverse negative samples via decomposed determinant point processes[J]. IEEE Transactions on Neural Networks and Learning Systems, 2024, 35(12): 18160-18171. [11] GE Q Q, ZHAO Z Y, LIU Y D, et al. PSP: pre-training and structure prompt tuning for graph neural networks[C] //Proceedings of the European Conference on Machine Learning and Knowledge Discovery in Databases. Vilnius, Lithuania: Springer, 2024: 423-439. [12] ROTH A, LIEBIG T. Rankcollapse causes over-smoothing and over-correlation in graph neural networks[EB/OL].(2023-08-31)[2025-03-15]. https://arxiv.org/abs/2308.16800 [13] CHEN R, ZHANG S, LEONG H U, et al. Redundancy-free message passing for graph neural networks[C] //Proceedings of the 36th International Conference on Neural Information Processing Systems. New Orleans, USA: ACM, 2022:4316-4327. [14] WANG Y, HU L, CAO X F, et al. Enhancing locally adaptive smoothing of graph neural networks via laplacian node disagreement[J]. IEEE Transactions on Knowledge and Data Engineering, 2024, 36(3): 1099-1112. [15] LI J H, FAN S H. GRNN: graph-retraining neural network for semi-supervised node classification[J]. Algorithms, 2023, 16(3): 126. [16] ZHOU K X, HUANG X, LI Y N, et al. Towards deeper graph neural networks with differentiable group normalization[EB/OL].(2020-06-12)[2025-03-15]. https://arxiv.org/abs/2006.06972 [17] 武凯丽, 陈京荣. 基于节点重要性排序的局部社区检测算法[J]. 山东大学学报(工学版), 2025, 55(1): 77-85. WU Kaili, CHEN Jingrong. Local community detection algorithm based on the node importance ranking[J]. Journal of Shandong University(Engineering Science), 2025, 55(1): 77-85. [18] GUO H M, WANG S L, YAN X F, et al. Node importance evaluation method of complex network based on the fusion gravity model[J]. Chaos, Solitons & Fractals, 2024, 183: 114924. [19] WU J, QIU T, CHEN G. A general deep-learning approach to node importance identification[J]. Chaos, Solitons & Fractals, 2024, 188: 115501. [20] TARJAN R E, ZWICK U. Finding strongcomponents using depth-first search[J]. European Journal of Combinatorics, 2024, 119: 103815. [21] WEI L N, HE Z, ZHAO H, et al. Search to capture long-range dependency with stacking GNNs for graph classification[C] // Proceedings of the ACM Web Conference 2023. Austin, USA: ACM, 2023: 588-598. [22] SEN P, NAMATA G, BILGIC M, et al. Collective classification in network data[J]. AI Magazine, 2008, 29(3): 93-106. [23] NAMATA G, LONDON B, GETOOR L, et al. Query-driven active surveying for collective classification[C] // Proceedings of the 10th Workshop on Mining and Learning with Graphs. Edinburgh, UK: ACM, 2012: 1-8. [24] LIU Y, TU W X, ZHOU S H, et al. Deep graph clustering via dual correlation reduction[J]. Proceedings of the AAAI Conference on Artificial Intelligence, 2022, 36(7): 7603-7611. [25] LIU Y, YANG X H, ZHOU S H, et al. Simple contrastive graph clustering[J]. IEEE Transactions on Neural Networks and Learning Systems, 2024, 35(10): 13789-13800. [26] VASHISTHA S, KUMAR N. Focus where it matters: graph selective state focused attention networks[EB/OL].(2024-10-21)[2025-03-15]. https://arxiv.org/abs/2410.15849 [27] KIPF T N, WELLING M. Semi-supervised classification with graph convolutional networks[EB/OL].(2017-02-22)[2025-03-15]. https://arxiv.org/abs/1609.02907 [28] CHIEN E, PENG J H, LI P, et al. Adaptive universal generalized pageRank graph neural network[EB/OL].(2020-06-14)[2025-03-15]. https://arxiv.org/abs/2006.07988 [29] DENG Z J, DONG Y P, ZHU J. Batch virtual adversarial training for graph convolutional networks[J]. AI Open, 2023, 4: 73-79. [30] RONG Y, HUANG W B, XU T Y, et al. DropEdge: towards deep graph convolutional networks on node classification[EB/OL].(2019-07-25)[2025-03-15]. https://arxiv.org/abs/1907.10903 [31] ZHOU K Q, DONG Y F,WANG K X,et al. Understanding and resolving performance degradation in deep graph convolutional networks[C] //Proceedings of the 30th ACM International Conference on Information & Knowledge Management. Queensland, Australia: ACM, 2021: 2728-2737. [32] VELICKOVIC P, CUCURULL G, CASANOVA A, et al. Graph attention networks[EB/OL].(2018-02-04)[2025-03-15]. https://arxiv.org/abs/1710.10903 [33] GASTEIGER J, BOJCHEVSKI A, GÜNNEMANN S, et al. Predict then propagate: graph neural networks meet personalized pageRank[EB/OL].(2018-10-14)[2025-03-15]. https://arxiv.org/abs/1810.05997 [34] XU K, HU W, LESKOVEC J, et al. How powerful are graph neural networks[EB/OL].(2019-02-22)[2025-03-15]. https://arxiv.org/abs/1810.00826 [35] SHANNON C E. A mathematical theory of communi-cation[J]. The Bell System Technical Journal, 1948, 27(3): 390-393. |
| [1] | 陈宇,孟广婷,宗臣,袁卫华,王洁宁,王星. 双侧协同过滤多模态推荐对比表示提升算法[J]. 山东大学学报 (工学版), 2026, 56(3): 106-117. |
| [2] | 黎俊亮,蒋沅,吴珑雪,刘宇. 融合节点与边特征的增强Graph Transformer[J]. 山东大学学报 (工学版), 2026, 56(3): 118-126. |
| [3] | 邓彬, 张宗包, 赵文猛, 罗新航, 吴秋伟. 基于云边协同和图神经网络的电动汽车充电站负荷预测方法[J]. 山东大学学报 (工学版), 2025, 55(5): 62-69. |
| [4] | 武凯丽,陈京荣. 基于节点重要性排序的局部社区检测算法[J]. 山东大学学报 (工学版), 2025, 55(1): 77-85. |
| [5] | 林振宇,邵蓥侠. 基于盖根堡多项式最佳平方近似的谱图网络[J]. 山东大学学报 (工学版), 2024, 54(5): 93-100. |
| [6] | 常新功,苏敏惠,周志刚. 基于进化集成的图神经网络解释方法[J]. 山东大学学报 (工学版), 2024, 54(4): 1-12. |
| [7] | 李璐,张志军,范钰敏,王星,袁卫华. 面向冷启动用户的元学习与图转移学习序列推荐[J]. 山东大学学报 (工学版), 2024, 54(2): 69-79. |
| [8] | 赵涛,张宁,王小超,马川义,田源,张圣涛,杨梓梁. 基于图神经网络轨迹预测的合流区交通冲突预测方法[J]. 山东大学学报 (工学版), 2024, 54(2): 36-46. |
| [9] | 陈雷,赵耀帅,林彦,郭晟楠,万怀宇,林友芳. 交通流量预测的时间异质性图注意力网络[J]. 山东大学学报 (工学版), 2023, 53(5): 29-36. |
|
||