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MIP-GNN: A Data-Driven Framework for Guiding Combinatorial Solvers

AAAI 2022 · Graph learning › Graph algorithms and clustering · approach: Neural combinatorial optimization on graphs · 34 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Guide node selection using predicted variable biasesCPLEX branch-and-cut · GISPPrimal Integral: default 34.19 -> MIP-GNN 14.90 on C125.9.clq; default 129.32 -> MIP-GNN 96.31 on C250.9.clq; default 96.95 -> MIP-GNN 59Helped
Guide node selection using predicted variable biasesCPLEX branch-and-cut · FCMNF (L_n200_p0.02_c500)Primal Integral: 137.05 -> 125.97Helped
Guide node selection using predicted variable biasesCPLEX branch-and-cut · FCMNF (L_n200_p0.02_c500)Optimality Gap: 0.33 -> 0.35Hurt
Use bias predictions to warm-start the solverCPLEX branch-and-cut · GISPBest solution objective valueMixed
Transfer a model trained on another GISP distributionMIP-GNN node selection · Three GISP problem setsPrimal IntegralMixed
Use variable-bias confidence to select branching variablesCPLEX branch-and-cut · GISPPrimal IntegralMixed
Vary the bias-label threshold tau (ablation)MIP-GNN EdgeConvolution (ECS) · GISP C250.9.clqPrimal IntegralMixed
Replace GraphSage with GIN or EdgeConvolution, or omit error propagation (ablation)MIP-GNN · GISP C250.9.clqPrimal IntegralNo clear effect

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