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On exploring node-feature and graph-structure diversities for node drop graph pooling.

Chuang Liu1, Yibing Zhan2, Baosheng Yu3

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

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|September 11, 2023
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Summary
This summary is machine-generated.

A new Multidimensional score space (MID) enhances Graph Neural Network (GNN) pooling by preserving node feature diversity and graph structures, improving graph-level representation learning.

Keywords:
Graph classificationGraph neural networksGraph pooling

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Area of Science:

  • Graph Neural Networks (GNNs)
  • Machine Learning
  • Data Mining

Background:

  • Graph pooling is crucial for learning graph-level representations in GNNs.
  • Node drop pooling is a leading technique, but often neglects node feature diversity and graph structures.
  • This leads to suboptimal performance in graph classification tasks.

Purpose of the Study:

  • To introduce a novel plug-and-play scoring scheme, Multidimensional score space (MID), to improve node drop pooling in GNNs.
  • To address the limitations of existing methods in capturing node feature diversity and diverse graph structures.
  • To enhance the quality of graph-level representations learned by GNNs.

Main Methods:

  • Developed MID, a scoring scheme comprising a Multidimensional score space with flIpscore and Dropscore operations.
  • flIpscore promotes the preservation of distinct node features.
  • Dropscore encourages consideration of a range of graph structures beyond local ones.

Main Results:

  • MID was integrated with existing node drop pooling methods (TopKPool, SAGPool, GSAPool, ASAP).
  • Significant average performance improvement of approximately 2.8% was observed across 17 real-world graph classification datasets.
  • The proposed method demonstrated enhanced graph-level representation learning capabilities.

Conclusions:

  • The MID scoring scheme effectively improves node drop pooling methods for GNNs.
  • MID enhances graph classification performance by better preserving node feature diversity and graph structures.
  • This approach offers a valuable contribution to the field of graph representation learning.