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Graph Coarsening with Neural Networks

ICLR 2021 · Graph learning › GNN architectures · approach: Theory of graph convolutional networks · 12 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Learn coarse-edge weights for existing coarsening methodsGraph coarsening on synthetic and real networks · Combinatorial-Laplacian quadratic loss; BA, ER, GEO, WS, CS, Flickr, Physics, PubMed, Shaperelative improvement percentage: 72.7%; 7.4%; 87.3%; 84.2%; 40.0%; 21.8%; 60.3%; 36.4%; 91.4%Helped
Learn coarse-edge weights with GNN rather than mean-pooling MLP (ablation)Graph coarsening weight assignment · WS, reduction ratio 0.5relative improvement percentage: 58.5% -> 84.2%Helped
Learn coarse-edge weights with GNN rather than mean-pooling MLP (ablation)Graph coarsening weight assignment · Shape, reduction ratio 0.5relative improvement percentage: -1.9% -> 79.4%Helped
Use mean-pooling MLP instead of GNN for weight assignment (ablation)Graph coarsening weight assignment · WS, reduction ratio 0.5relative improvement percentage: 84.2% -> 58.5%Hurt
Use mean-pooling MLP instead of GNN for weight assignment (ablation)Graph coarsening weight assignment · Shape, reduction ratio 0.5relative improvement percentage: 79.4% -> -1.9%Hurt
Train with Rayleigh loss as a proxy for EigenerrorGOREN · Eigenerror; synthetic and real networksrelative improvement percentage: Examples include 93.3% and -377.9%.Mixed
Use normalized-Laplacian quadratic lossGOREN · GEO, Local var (edges)relative improvement percentage: -145.1%Hurt
Use normalized-Laplacian quadratic lossGOREN · Flickrrelative improvement percentage: -31.9%; -27.6%; -67.2%; -73.8%; -440.1%; -43.9%Hurt

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