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View all- Wei JYang ZLuo QZhang YQin LZhang W(2024)High-Order Local Clustering on HypergraphsICST Transactions on Scalable Information Systems10.4108/eetsis.743111:6Online publication date: 15-Nov-2024
A subset of the vertices in a hypergraph is a cover if it intersects every edge. Let (H) denote the cardinality of a minimum cover in the hypergraph H, and let us denote by g(n) the maximum of (H) taken over all hypergraphs H with n vertices and with no ...
A @Q-cycle of a hypergraph is a cycle including an edge that contains at least three base points of the cycle. We show that if a hypergraph H=(V,E) has no @Q-cycle, and |e|>=3, for every edge e@__ __E, then @__ __"e"@__ __"E(|e|-1)=<2|V|-2 with equality ...
The edge-connectivity of a connected graph or hypergraph is the minimum number of edges whose removal renders the graph or hypergraph, respectively, disconnected. The edge-connectivity of a (hyper) graph cannot exceed its minimum degree. For graphs, ...
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