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首页> 外文期刊>Discrete Applied Mathematics >Forbidden rainbow subgraphs that force large monochromatic or multicolored k-connected subgraphs
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Forbidden rainbow subgraphs that force large monochromatic or multicolored k-connected subgraphs

机译:禁止彩虹子图,其强制大单色或多彩多姿的K连接的子图

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Let n, k, m be positive integers with n m k, and let C (respectively, be the set of connected (respectively, disconnected) graphs G such that there is a k-connected monochromatic subgraph of order at least n - f(G, k, m) in every rainbow G-free m-coloring of K-n, where f(G, k, m) does not depend on n. The set C was determined by Fujita and Magnant in a previous paper. In this paper, we give a complete characteriza- tion of and we show that G boolean OR H consists of precisely P-6, P-3 boolean OR P-4, K-2 boolean OR P-5, K-2 boolean OR 2P(3), 2K(2) boolean OR K-3, 2K(2) boolean OR P-4(+), 3K(2) boolean OR K-1,K-3 and their subgraphs.
机译:设n,k,m是n m k的正整数,并且设为c(分别是连接的(分别的断开的)图G的组,使得至少有一个k连接的单色子图 n - f(g,k,m)在每种彩虹g无kn的kn中,其中f(g,k,m)不依赖于n。通过先前纸张中的富士塔和大师测定该组C. 。在本文中,我们提供了完整的特征,我们展示了G Boolean或H由P-6,P-3 Boolean或P-4,K-2布尔值或P-5,K-2 Boolean组成 或2P(3),2K(2)布尔或K-3,2K(2)布尔或P-4(+),3K(2)布尔或K-1,K-3及其子图。

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