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A deep graph convolutional neural network architecture for graph classification.

Yuchen Zhou1, Hongtao Huo1, Zhiwen Hou1

  • 1School of Information Network Security, People's Public Security University of China, Beijing, China.

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Deep Graph Convolutional Neural Networks (DGCNNs) overcome limitations in shallow models. A new Non-local Message Passing (NLMP) framework enables deeper networks, effectively reducing over-smoothing for enhanced graph classification.

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Area of Science:

  • Graph Neural Networks
  • Deep Learning
  • Computer Science

Background:

  • Graph Convolutional Networks (GCNs) excel with non-Euclidean data but are typically shallow (3-4 layers).
  • Shallow GCNs struggle with high-level feature extraction due to over-smoothing and localized filters.
  • Existing GCN architectures are limited in depth, hindering performance on complex graph tasks.

Purpose of the Study:

  • To propose a novel framework enabling deeper GCNs and mitigating over-smoothing.
  • To introduce a new spatial convolution layer for multiscale feature extraction.
  • To develop and evaluate a deep GCN model for graph classification.

Main Methods:

  • Introduced the Non-local Message Passing (NLMP) framework for flexible, deep GCN design.
  • Developed a novel spatial graph convolution layer for multiscale node feature extraction.
  • Designed and implemented Deep Graph Convolutional Neural Network II (DGCNNII), a 32-layer model for graph classification.

Main Results:

  • DGCNNII effectively suppresses the over-smoothing phenomenon in deep GCNs.
  • The proposed NLMP framework allows for the flexible design of very deep graph convolutional networks.
  • Experiments demonstrated that DGCNNII outperforms numerous shallow GCN baselines on benchmark datasets.

Conclusions:

  • The proposed NLMP framework and spatial convolution layer enable the creation of effective deep GCNs.
  • DGCNNII achieves superior performance in graph classification tasks compared to shallow GCN models.
  • This work advances the capability of GCNs for complex graph representation learning.