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Dissecting the Diffusion Process in Linear Graph Convolutional Networks

NeurIPS 2021 · Graph learning › GNN architectures · approach: Deep graph convolution and simplification · 17 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
decouple terminal time T from propagation steps K (DGC instead of SGC)SGC · Cora semi-supervisedtest accuracy (%): 81.0 -> 83.3Helped
decouple T and KSGC · Citeseer semi-supervisedtest accuracy (%): 71.9 -> 73.3Helped
decouple T and KSGC · Pubmed fully-supervisedtest accuracy (%): 83.3 -> 89.4Helped
decouple T and KSGC · Reddittest accuracy (%): 94.9 -> 95.8Helped
compare linear DGC with non-linear APPNPAPPNP · Cora fully-supervisedtest accuracy (%): 90.2 -> 88.2Hurt
increase propagation steps K at fixed terminal time T (ablation)DGC · Coratest accuracyHelped
use 4th-order Runge-Kutta instead of Euler (ablation)DGC · Coratest accuracyNo clear effect
use self-loop Laplacian I-S instead of I-S_sym (ablation)DGC · Pubmedtest accuracy (%): 79.8 -> 80.3Helped
use self-loop Laplacian I-S instead of I-S_sym (ablation)DGC · Reddittest accuracy (%): 95.8 -> 95.5Hurt
increase K from 2 to 100 (ablation)DGC · Pubmedtotal time: 65.3 ms -> 225.0 msHurt
choose terminal time too small (T=1) or too large (T=10) rather than T=5.3 (ablation)DGC · Coratest accuracyHurt

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