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Sufficient condition for the existence of three disjoint theta graphs

机译:三个不相交的θ图存在的充分条件

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A theta graph is the union of three internally disjoint paths that have the same two distinct end vertices. We show that every graph of order $n geq 12$ and size at least $lfloorrac{11n-18}{2}floor$ contains three disjoint theta graphs. As a corollary, every graph of order $ngeq 12$ and size at least $lfloorrac{11n-18}{2}floor$ contains three disjoint cycles of even length.
机译:θ图是三个内部不相交的路径的并集,它们具有相同的两个不同的最终顶点。我们显示,每个阶$ n geq 12 $且大小至少为$ lfloor frac {11n-18} {2} rfloor $的图都包含三个不相交的theta图。作为推论,每个阶数为$ n geq 12 $且大小至少为$ lfloor frac {11n-18} {2} rfloor $的图都包含三个长度相等的不相交的周期。

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