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作 者:JIN Ze-min WANG Yu-ling WEN Shi-li
机构地区:[1]Department of Mathematics, Zhejiang Normal University
出 处:《Applied Mathematics(A Journal of Chinese Universities)》2014年第2期249-252,共4页高校应用数学学报(英文版)(B辑)
基 金:Supported by the National Natural Science Foundation of China(10701065 and 11101378);Zhejiang Provincial Natural Science Foundation(LY14A010009)
摘 要:Bollobas and Gyarfas conjectured that for n 〉 4(k - 1) every 2-edge-coloring of Kn contains a monochromatic k-connected subgraph with at least n - 2k + 2 vertices. Liu, et al. proved that the conjecture holds when n 〉 13k - 15. In this note, we characterize all the 2-edge-colorings of Kn where each monochromatic k-connected subgraph has at most n - 2k + 2 vertices for n ≥ 13k - 15.Bollobas and Gyarfas conjectured that for n 〉 4(k - 1) every 2-edge-coloring of Kn contains a monochromatic k-connected subgraph with at least n - 2k + 2 vertices. Liu, et al. proved that the conjecture holds when n 〉 13k - 15. In this note, we characterize all the 2-edge-colorings of Kn where each monochromatic k-connected subgraph has at most n - 2k + 2 vertices for n ≥ 13k - 15.
关 键 词:monochromatic subgraph k-connected subgraph 2-edge-coloring.
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