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首页> 外文期刊>Ars Combinatoria: An Australian-Canadian Journal of Combinatorics >On 2-Factors with Chorded Quadrilaterals in Graphs
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On 2-Factors with Chorded Quadrilaterals in Graphs

机译:关于图中四边形合弦的2因子

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摘要

Let k be a positive integer and G a graph with order n >= 4k + 3. It is proved that if the minimum degree sum of any two nonadjacent vertices is at least n + k, then G contains a 2-factor with k + 1 disjoint cycles, C-1,C- ..., C-k+i such that C-i are chorded quadrilateral for 1 <= i <= k - 1 and the length of C-k is at most 4.
机译:设k为正整数,G为阶数n> = 4k + 3的图。证明了,如果任意两个不相邻顶点的最小度和至少为n + k,则G包含一个2因子,其中k + 1个不相交的周期C-1,C- ...,C-k + i,使得Ci的四边形弦长为1 <= i <= k-1,并且Ck的长度最大为4。

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