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- W4312226171 abstract "The emph{minimum positive co-degree} $delta^{+}_{r-1}(H)$ of a non-empty $r$-graph $H$ is the maximum $k$ such that if $S$ is an $(r-1)$-set contained in a hyperedge of $H$, then $S$ is contained in at least $k$ hyperedges of $H$. For any $r$-graph $F$, the emph{positive degree Tur'an number} $mathrm{co}^{+}mathrm{ex}(n,F)$ is defined as the maximum value of $delta^{+}_{r-1}(H)$ over all $n$-vertex $F$-free non-empty $r$-graphs $H$. In this paper, we determine the positive degree Tur'an number for $C_5$ and $C_5^{-}$." @default.
- W4312226171 created "2023-01-04" @default.
- W4312226171 creator A5088114212 @default.
- W4312226171 date "2022-12-24" @default.
- W4312226171 modified "2023-09-27" @default.
- W4312226171 title "Positive co-degree Tur'an number for $C_5$ and $C_5^{-}$" @default.
- W4312226171 doi "https://doi.org/10.48550/arxiv.2212.12815" @default.
- W4312226171 hasPublicationYear "2022" @default.
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