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Research map / Graph learning / Graph self-supervised learning

Latent Graph Inference using Product Manifolds

ICLR 2023 · Graph learning › Graph self-supervised learning · approach: Semi-supervised node representation learning · 1 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use a product manifold rather than the Euclidean dDGM embedding (ablation)GCN latent graph inference · Coraaccuracy (%): 82.11 -> 86.63Helped
Use a product manifold rather than the Euclidean dDGM embedding (ablation)GCN latent graph inference · CiteSeeraccuracy (%): 72.35 -> 75.42Helped
Use a product manifold rather than the Euclidean dDGM embedding (ablation)GCN latent graph inference · Physicsaccuracy (%): 95.96 -> 96.21Helped
Use a product manifold rather than a single model space (ablation)GCN latent graph inference · homophilic and heterophilic benchmarksaccuracy (%)Mixed
Use a hyperbolic single-space embedding instead of a Euclidean embedding (ablation)GCN latent graph inference · Texasaccuracy (%): 80.00 -> 79.44Hurt
Use a hyperbolic single-space embedding instead of a Euclidean embedding (ablation)GCN latent graph inference · Squirrelaccuracy (%): 34.35 -> 35.00Helped
Use a spherical-spherical product manifold (ablation)GCN latent graph inference · Coraaccuracy (%): 82.11 -> 65.96Hurt
Use a spherical-spherical product manifold (ablation)GCN latent graph inference · PubMedaccuracy (%): 87.69 -> 87.82Helped
Infer the latent graph with dDGMGCN on Texas · Texasaccuracy (%): 41.66 -> 81.67Helped
Use a latent graph rather than the input graphGCN on Wisconsin · Wisconsinaccuracy (%): 47.20 -> 89.33Helped
Use symbolic rather than dense distance matricesGCN-dDGM-E · Coraruntime (s): 2.98 -> 2.64Helped
Use symbolic rather than dense distance matricesGCN-dDGM-E · CiteSeerruntime (s): 3.50 -> 2.73Helped

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