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An improved bound on 2-distance coloring plane graphs with girth 5

机译:围长为5的2距离着色平面图的改进边界

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摘要

A vertex coloring is called -distance if any two vertices at distance at most from each other get different colors. The minimum number of colors in 2-distance colorings of is its 2-distance chromatic number, denoted by . Let be a plane graph with girth at least . In this paper, we prove that for arbitrary , which partially improves some known results.
机译:如果最多两个彼此远离的顶点获得不同的颜色,则顶点着色称为-distance。的2距离着色中的最小颜色数是其2距离色数,用表示。设周长至少为的平面图。在本文中,我们证明了对于任意,这部分改善了一些已知的结果。

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