Research map / Graph learning / Graph algorithms and clustering
Fast and Consistent Structure Learning in Graphical Models via Approximate Cross-Validation
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Proposes approximate cross-validation for sparse graphical model structure learning to obtain fast, selection-consistent graph estimates without model-specific likelihood calibration.
Problem
Structure learning for sparse graphical models in high dimensions needs both computational scalability and selection consistency; classical criteria (E)BIC need model-specific calibration, while standard cross-validation is expensive.
Approach
Uses approximate cross-validation to select regularization for graph learning, avoiding repeated refitting while retaining the calibration-free nature of cross-validation and aiming for selection consistency. Abstract is truncated, so details beyond this are not stated.
Experimental setup
Baselines: Bayesian Information Criterion Extended Bayesian Information Criterion cross-validation
Builds on: cross-validation BIC extended BIC
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