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Graph Anomaly Detection as Dynamical Transport: Training-Free Scoring via Empirical Bayes

NeurIPS 2026 · Graph learning › Graph self-supervised learning · approach: Graph anomaly detection

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Proposes EB-GAD, a training-free node-level graph anomaly detector that fits a graph-aware generalized Ornstein-Uhlenbeck prior by empirical Bayes and scores nodes with a bank of finite-horizon control-energy and ratio scores chosen by a label-free selector.

Problem

Unsupervised node-level graph anomaly detection, where existing methods entangle graph trust, graph-spectral weighting, and anomaly-score choice in architectures and tuned objectives, yielding costly, opaque, and unstable scores across graph regimes.

Approach

Model normality as a graph-aware GOU process relaxing toward a graph-filtered template; fit graph precision by closed-form empirical Bayes on the residual field; score nodes by finite-horizon control energy (and scale-normalized ratio) that share one fitted prior, with equilibrium Mahalanobis as a limit.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: Weibo Reddit Amazon YelpChi BlogCatalog Facebook ACM T-Finance Elliptic Elliptic++ DGraph

Benchmarks: Weibo Reddit Amazon YelpChi BlogCatalog Facebook ACM Elliptic Elliptic++ DGraph T-Finance

Metrics: AUROC AUPRC

Baselines: LOF DIF ANOMALOUS DOMINANT AnomalyDAE CONAD CoLA DiffGAD TAM

Builds on: Ornstein-Uhlenbeck process Matern Gaussian processes on graphs empirical Bayes TAM PyGOD

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