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Learning Steady-States of Iterative Algorithms over Graphs

ICML 2018 · Graph learning › Graph algorithms and clustering · approach: Neural combinatorial optimization on graphs · 110 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
replace S2V-degree (T=5) with SSES2V-degree · Transductive PageRank BA m=1, 10m nodesMAE: 0.4954 -> 0.0162Helped
replace S2V-degree (T=5) with SSES2V-degree · Transductive PageRank BA m=4, 10m nodesMAE: 0.1223 -> 0.0083Helped
replace S2V-degree with SSES2V-degree · Inductive PageRank BA m=1, 10m nodesMAE: 0.5254 -> 0.0202Helped
increase graph size from 1k to 10m nodesS2V-degree · Transductive PageRank BA m=1MAE: 0.0652 -> 0.4954Hurt
increase graph size from 1k to 10m nodesSSE · Transductive PageRank BA m=1MAE: 0.0041 -> 0.0162Hurt
harder graphs with m=1 instead of m=4SSE · Transductive PageRank, 10m nodesMAE: 0.0083 -> 0.0162Hurt
replace GCN/structure2vec with SSEGCN · Graph connectivityaccuracy: 96% -> 99%Helped
increase propagation steps T of GCN (ablation)GCN · Graph connectivityaccuracyHelped
replace GCN with SSEGCN · Amazon multi-label 1% labeledMicro-F1: 70.39 -> 78.36Helped
replace GCN with SSEGCN · Amazon multi-label 9% labeledMicro-F1: 85.68 -> 87.13Helped
replace GraphSAGE-LSTM with SSEGraphSAGE-LSTM · PPIMicro-F1: 0.612 -> 0.836Helped
increase PageRank T for GCN (larger T) (ablation)GCN · PageRankaccuracyNo clear effect

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