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DDEC: Dual Dependency-Enhanced Contrastive Learning for Sparse Hypergraph Node Classification
Meilin Liu1, Wenping Zheng1,2, Shuxia Yuan1
1School of Computer and Information Technology, Shanxi University, Taiyuan 030006, China.
Entropy (Basel, Switzerland)
|July 28, 2026
Summary
This study introduces DDEC, a novel framework for sparse hypergraph node classification. DDEC enhances both structural and attribute information to improve accuracy in complex network analysis.
Area of Science:
- Graph Neural Networks
- Machine Learning
- Data Mining
Background:
- Hypergraph neural networks excel at capturing complex relationships but struggle with sparse data.
- Sparse hypergraphs limit interaction modeling, hindering attribute propagation and dependency capture.
Purpose of the Study:
- To propose DDEC, a Dual Dependency-Enhanced Contrastive learning framework for node classification in sparse hypergraphs.
- To enhance the modeling of both structural and attribute information for improved node classification accuracy.
Main Methods:
- DDEC introduces an attribute view to complement the structural view, addressing information loss in sparse hypergraphs.
- An entropy-guided feature recalibration mechanism refines attribute interactions by estimating node uncertainty.
- Dual dependency enhancement leverages line graph transformations and attention mechanisms in both structural and attribute views.
- Collaborative contrastive learning at node and hyperedge levels enforces multi-granularity semantic consistency.
Main Results:
- DDEC effectively compensates for relational information loss in sparse hypergraphs.
- The framework successfully captures explicit topological dependencies and latent semantic correlations.
- Adaptive fusion of structural and attribute representations enhances overall performance.
Conclusions:
- DDEC demonstrates superior performance over existing methods for sparse hypergraph node classification.
- The proposed framework is effective and robust across various datasets.
- DDEC offers a promising approach for analyzing complex, sparse relational data.
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