ErdGs, P., Z. Fiiredi and Z. Tuza, Saturated r-uniform hypergraphs, Discrete Mathematics 98 (1991) 95-104. The following dual version of Turin's problem is considered: for a given r-uniform hypergraph F, determine the minimum number of edges in an r-uniform hypergraph H on n vertices, such that F
Hamilton-chain saturated hypergraphs
✍ Scribed by Aneta Dudek; Andrzej Żak; Gyula Y. Katona
- Book ID
- 108114199
- Publisher
- Elsevier Science
- Year
- 2010
- Tongue
- English
- Weight
- 415 KB
- Volume
- 310
- Category
- Article
- ISSN
- 0012-365X
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The problem of finding a Hamilton decomposition of the complete 3-uniform hypergraph K,3 has been solved for n = 2 (mod 3) and n = 4(mod 6) . We find here a Hamilton decomposition of Ki, no l(mod 6), and a Hamilton decomposition of the complete 3-uniform hypergraph minus a l-factor, Ki -I, n = 0 (mo
A cyclic ordering of the vertices of a k-uniform hypergraph is called a hamiltonian chain if any k consecutive vertices in the ordering form an edge. For k = 2 this is the same as a hamiltonian cycle. We consider several natural questions about the new notion. The main result is a Dirac-type theorem