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AHP: Learning to Negative Sample for Hyperedge Prediction

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abstract

Hypergraphs (i.e., sets of hyperedges) naturally represent group relations (e.g., researchers co-authoring a paper and ingredients used together in a recipe), each of which corresponds to a hyperedge (i.e., a subset of nodes). Predicting future or missing hyperedges bears significant implications for many applications (e.g., collaboration and recipe recommendation). What makes hyperedge prediction particularly challenging is the vast number of non-hyperedge subsets, which grows exponentially with the number of nodes. Since it is prohibitive to use all of them as negative examples for model training, it is inevitable to sample a very small portion of them, and to this end, heuristic sampling schemes have been employed. However, trained models suffer from poor generalization capability for examples of different natures. In this paper, we propose AHP, an adversarial training-based hyperedge-prediction method. It learns to sample negative examples without relying on any heuristic schemes. Using six real hypergraphs, we show that AHP generalizes better to negative examples of various natures. It yields up to 28.2% higher AUROC than the best existing methods and often even outperforms its variants with sampling schemes tailored to test sets.

fields

cs.CC 1

years

2025 1

verdicts

CONDITIONAL 1

representative citing papers

The Parametrised Complexity of Counting Small Sub-Hypergraphs

cs.CC · 2025-06-17 · conditional · novelty 7.0

Counting non-induced sub-hypergraphs is fixed-parameter tractable exactly for families with bounded fractional co-independent edge-cover number, and induced counting exactly for bounded fractional edge-cover number, assuming ETH.

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  • The Parametrised Complexity of Counting Small Sub-Hypergraphs cs.CC · 2025-06-17 · conditional · none · ref 28 · internal anchor

    Counting non-induced sub-hypergraphs is fixed-parameter tractable exactly for families with bounded fractional co-independent edge-cover number, and induced counting exactly for bounded fractional edge-cover number, assuming ETH.