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A Gromov--Wasserstein Geometric View of Spectrum-Preserving Graph Coarsening

ICML 2023 · Graph learning › Graph algorithms and clustering · approach: Graph embedding and spectral sparsification · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use KGC(A) instead of VEGC-initialized coarseningGraph regression on AQSOL · AQSOLTestMAE: 1.390±0.005 -> 1.383±0.005Helped
Use KGC(A) instead of VEGC-initialized coarseningGraph regression on ZINC · ZINCTestMAE: 0.646±0.001 -> 0.641±0.003Helped
Initialize KGC with a baseline coarsening resultKGC graph classification · MUTAG, PROTEINS, Tumblraccuracy: 81.90±2.74 -> 86.23±2.69; 63.45±0.83 -> 66.43±0.92; 52.52±2.81 -> 52.57±2.22Mixed
Initialize KGC with a baseline coarsening resultKGC graph classification · PTC, MSRC, IMDBaccuracy: 61.58±2.49 -> 57.25±2.16; 19.84±2.23 -> 17.17±2.91; 67.80±1.65 -> 69.20±1.37Mixed
Use weighted kernel K-means with averaging coarsening rather than projection coarseningPTC GW-distance approximation · PTCFrobenius error: 12.41±0.04 -> 4.45±0.03Helped
Use averaging instead of projection as the coarsening matrixGraph distance matrix approximation · PTCFrobenius error: 13.69±0. -> 5.31±0.Helped
Initialize KGC with MGCPTC GW-distance approximation · PTCaverage squared GW distance: 0.03332 -> 0.03055 (c=0.3); 0.01255 -> 0.01609 (c=0.7)Mixed
Choose normalized signless Laplacian similarity and minimize the kernel clustering objectiveGraph coarsening · Tumblrtop-5 eigenvalue relative errorHelped

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