Hypergraph Turan numbers of vertex disjoint cycles

In this paper, we employ standard definitions and notation from hypergraph the-ory (see e.g.,[1]). A hypergraph is a pair H= (V,E) consisting of a set V of verticesand a set E⊆ P(V) of edges. If every edge contains exactly kvertices, then H is ak-uniform hypergraph. For two hypergraphs Gand H, we write G⊆ H if there is aninjective homomorphism from Ginto H. We use G∪H to denote the disjoint union

[1]  Gyula Y. Katona,et al.  Hypergraph Extensions of the Erdos-Gallai Theorem , 2010, Electron. Notes Discret. Math..

[2]  Zoltán Füredi,et al.  Exact solution of the hypergraph Turán problem for k-uniform linear paths , 2011, Comb..

[3]  Jacques Verstraëte,et al.  Minimal paths and cycles in set systems , 2007, Eur. J. Comb..

[4]  Dhruv Mubayi,et al.  Set Systems with No Singleton Intersection , 2006, SIAM J. Discret. Math..

[5]  Zoltán Füredi,et al.  Hypergraph Turán numbers of linear cycles , 2014, J. Comb. Theory, Ser. A.

[6]  Claude Berge,et al.  Graphs and Hypergraphs , 2021, Clustering.