Graph theory examines the structure of networks by treating entities as vertices and the connections between them as edges. A Hyper-Graph enhances this framework by permitting a single Hyper-edge to link multiple vertices at once. Building on that idea, a Super-Hyper-Graph introd...
Open access
Research Article10.9734/air/2025/v26i41412
Many biomedical systems exhibit interactions that go beyond simple pairwise connections. A hypergraph generalizes a graph by permitting an edge to connect any number of vertices—such edges are called hyperedges. A superhypergraph further extends this concept by recursively nestin...
Open access
Research Article10.9734/air/2025/v26i31368
Graph theory provides a foundation for modeling relationships among discrete elements via vertices and edges (Diestel, 2000, 2005). HyperGraphs extend this framework by allowing edges—hyperedges—to join more than two vertices, while superhypergraphs introduce nested powerset laye...
Open access
Research Article10.9734/ajarr/2025/v19i51023