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- W1685169779 abstract "We prove $chi_s'(G)leq 1.93 Delta(G)^2$ for graphs of sufficiently large maximum degree where $chi_s'(G)$ is the strong chromatic index of $G$. This improves an old bound of Molloy and Reed. As a by-product, we present a Talagrand-type inequality where it is allowed to exclude unlikely bad outcomes that would otherwise render the inequality unusable." @default.
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- W1685169779 date "2015-04-10" @default.
- W1685169779 modified "2023-09-27" @default.
- W1685169779 title "A stronger bound for the strong chromatic index" @default.
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