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- W2404697203 abstract "Let $G(V,E)$ be a $k$-uniform hypergraph. A hyperedge $e in E$ is said to be properly $(r,p)$ colored by an $r$-coloring of vertices in $V$ if $e$ contains vertices of at least $p$ distinct colors in the $r$-coloring. An $r$-coloring of vertices in $V$ is called a {it strong $(r,p)$ coloring} if every hyperedge $e in E$ is properly $(r,p)$ colored by the $r$-coloring. We study the maximum number of hyperedges that can be properly $(r,p)$ colored by a single $r$-coloring and the structures that maximizes number of properly $(r,p)$ colored hyperedges." @default.
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- W2404697203 date "2015-07-09" @default.
- W2404697203 modified "2023-09-27" @default.
- W2404697203 title "An extremal problem in proper $(r,p)$-coloring of hypergraphs" @default.
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