4.8 Article

Graph U-Nets

出版社

IEEE COMPUTER SOC
DOI: 10.1109/TPAMI.2021.3081010

关键词

Task analysis; Topology; Feature extraction; Computer architecture; Neural networks; Logic gates; Lattices; Graph neural networks; pooling; un-pooling; attention; U-Net

资金

  1. National Science Foundation [IIS-1908166, IIS-1908198]

向作者/读者索取更多资源

This research focuses on representation learning for graph data. A graph U-Net model is proposed, and novel graph pooling and unpooling operations are introduced to address the challenges of applying encoder-decoder architectures on graph data. Experimental results demonstrate that the proposed methods achieve better performance in node classification and graph classification tasks, and the integration of attention mechanisms further enhances the capability of the methods.
We consider the problem of representation learning for graph data. Given images are special cases of graphs with nodes lie on 2D lattices, graph embedding tasks have a natural correspondence with image pixel-wise prediction tasks such as segmentation. While encoder-decoder architectures like U-Nets have been successfully applied to image pixel-wise prediction tasks, similar methods are lacking for graph data. This is because pooling and up-sampling operations are not natural on graph data. To address these challenges, we propose novel graph pooling and unpooling operations. The gPool layer adaptively selects some nodes to form a smaller graph based on their scalar projection values. We further propose the gUnpool layer as the inverse operation of the gPool layer. Based on our proposed methods, we develop an encoder-decoder model, known as the graph U-Nets. Experimental results on node classification and graph classification tasks demonstrate that our methods achieve consistently better performance than previous models. Along this direction, we extend our methods by integrating attention mechanisms. Based on attention operators, we proposed attention-based pooling and unpooling layers, which can better capture graph topology information. The empirical results on graph classification tasks demonstrate the promising capability of our methods.

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