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DisRFM: Polar Riemannian Flow Matching for Structure-Preserving Graph Domain Adaptation

NeurIPS 2026 · Graph learning › Graph self-supervised learning · approach: Graph domain adaptation · 0 citations (OpenAlex)

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Proposes DisRFM, a geometry-aware graph domain adaptation method that uses polar endpoint regularization (radial Wasserstein, confidence-filtered angular alignment) and topology-conditioned Riemannian flow matching on constant-curvature manifolds instead of adversarial domain confusion.

Problem

Graph domain adaptation for graph classification under combined semantic and topological shifts, where adversarial Euclidean alignment erodes structure information and yields unstable minimax training.

Approach

Embed graphs on a constant-curvature manifold, express them in geodesic polar coordinates, align radii via univariate Wasserstein and angles via confidence-filtered class-conditional alignment, and transport source to target with a polar-metric-corrected flow matching loss over class-compatible Sinkhorn couplings.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: Mutagenicity PROTEINS NCI1 ogbg-molhiv DD BZR BZR_MD COX2 COX2_MD

Benchmarks: Mutagenicity DD PROTEINS BZR BZR_MD COX2 COX2_MD

Metrics: classification accuracy (%)

Baselines: WL subtree PathNN GCN GIN CIN GMT dDGM RieGrace ProGDM D-GCN DEAL SGDA

Builds on: hyperbolic graph neural networks riemannian flow matching adversarial domain adaptation sinkhorn optimal transport

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