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PSA-GNN: An augmented GNN framework with priori subgraph knowledge.

Guotong Xue1, Ming Zhong1, Tieyun Qian1

  • 1School of Computer Science, Wuhan University, Wuhan, China.

Neural Networks : the Official Journal of the International Neural Network Society
|February 9, 2024
PubMed
Summary
This summary is machine-generated.

Priori Subgraph Augmented Graph Neural Networks (PSA-GNN) enhance graph representation learning by incorporating pre-mined subgraphs. This approach improves GNNs' ability to capture complex structural information beyond immediate neighbors.

Keywords:
Cohesive subgraphGraph miningGraph neural networkNode classification

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Area of Science:

  • Graph Neural Networks
  • Machine Learning
  • Network Science

Background:

  • Graph Neural Networks (GNNs) are a dominant paradigm for graph representation learning, relying on iterative message passing among neighboring nodes.
  • Current GNNs insufficiently leverage higher-order subgraph structures (e.g., motifs, cliques, cores) which hold crucial information for downstream tasks.
  • Traditional graph research has extensively studied these subgraphs for tasks like node classification.

Purpose of the Study:

  • To extend the receptive field and enhance the expressive power of GNNs beyond the limitations of 1st-order neighborhood aggregation.
  • To integrate pre-mined subgraph structures as prior knowledge into GNN frameworks.
  • To develop a GNN model that effectively utilizes both node-level and subgraph-level information.

Main Methods:

  • Introduction of the Priori Subgraph Augmented Graph Neural Network (PSA-GNN) framework.
  • Augmenting GNN layers with parallel convolution layers operating on a bipartite graph connecting nodes and pre-mined subgraphs.
  • Incorporating trainable subgraph embeddings and weights, and introducing a homogeneity metric for subgraph purification during training.

Main Results:

  • PSA-GNN establishes a hybrid receptive field by treating subgraphs as extended neighbors.
  • The model demonstrates improved performance compared to state-of-the-art message passing GNNs.
  • Effective purification of noisy subgraphs is achieved both heuristically and deterministically.

Conclusions:

  • PSA-GNN significantly enhances GNNs' ability to capture complex graph structures by integrating prior subgraph information.
  • The proposed framework offers a more powerful alternative to standard message passing GNNs, surpassing the 1st-order Weisfeiler-Lehman isomorphism test.
  • PSA-GNN provides a flexible and effective method for leveraging structural priors in graph representation learning.