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Understanding and Extending Subgraph GNNs by Rethinking Their Symmetries

NeurIPS 2022 · Graph learning › GNN architectures · approach: Weisfeiler-Leman expressivity hierarchies · 21 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
use SUN layers (separate root parameters, local+global pooling) instead of GNN-AK+ in a subgraph GNNSubgraph GNN with EGO+ policy · Counting Substructures: StarMAE: 0.0150 -> 0.0064Helped
use SUN (EGO+) instead of GNN-AK+GIN-based Subgraph GNN · Counting Substructures: TriangleMAE: 0.0123 -> 0.0079Helped
use SUN (EGO+) instead of PPGN (3-WL model)4-Cycle counting · Counting Substructures: 4-CycleMAE: 0.0090 -> 0.0105Hurt
use SUN (EGO) instead of GNN-AK+GIN-based Subgraph GNN · ZINC-12kMAE: 0.091 -> 0.083Helped
use SUN (EGO+) instead of DSS-GNN (EGO+)GIN-based Subgraph GNN · ogbg-molhivROC-AUC (%): 76.78 -> 80.03Helped
use SUN (EGO+) instead of GNN-AK+GIN-based Subgraph GNN · ogbg-molhivROC-AUC (%): 79.61 -> 80.03Helped
use SUN instead of CIN (ring-aware model)ogbg-molhiv · ogbg-molhivROC-AUC (%): 80.94 -> 80.03No clear effect
use SUN instead of DSS-, DS-GNN and GNN-AK variants with limited training dataSubgraph GNNs · ZINC-12k low-data generalisationMAEHelped
use SUN instead of other Subgraph GNNs with limited training dataSubgraph GNNs · 4-cycle counting low-data generalisationMAEMixed

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