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- W4312097194 abstract "For a $k$-graph $mathcal{F}subset binom{[n]}{k}$, the clique number of $mathcal{F}$ is defined to be the maximum size of a subset $Q$ of $[n]$ with $binom{Q}{k}subset mathcal{F}$. In the present paper, we determine the maximum number of edges in a $k$-graph on $[n]$ with matching number at most $s$ and clique number at least $q$ for $ngeq 8k^2s$ and for $q geq (s+1)k-l$, $nleq (s+1)k+s/(3k)-l$. Two special cases that $q=(s+1)k-2$ and $k=2$ are solved completely." @default.
- W4312097194 created "2023-01-04" @default.
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- W4312097194 date "2020-12-30" @default.
- W4312097194 modified "2023-09-26" @default.
- W4312097194 title "On the Maximum Number of Edges in Hypergraphs with Fixed Matching and Clique Number" @default.
- W4312097194 doi "https://doi.org/10.48550/arxiv.2012.15142" @default.
- W4312097194 hasPublicationYear "2020" @default.
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