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- W2738359612 abstract "Motivated by the ErdH{o}s-Faber-Lov'{a}sz (EFL) conjecture for hypergraphs, we consider the list edge coloring of linear hypergraphs. We show that if the hyper-edge sizes are bounded between $i$ and $C_{i,epsilon} sqrt{n}$ inclusive, then there is a list edge coloring using $(1 + epsilon) frac{n}{i - 1}$ colors. The dependence on $n$ in the upper bound is optimal (up to the value of $C_{i,epsilon}$)." @default.
- W2738359612 created "2017-07-31" @default.
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- W2738359612 date "2017-07-26" @default.
- W2738359612 modified "2023-09-27" @default.
- W2738359612 title "Edge-coloring linear hypergraphs with medium-sized edges" @default.
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