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The removal lemma for tournaments

机译:锦标赛的去除引理

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摘要

Suppose one needs to change the direction of at least epsilon n(2) edges of an n-vertex tournament T, in order to make it H-free. A standard application of the regularity method shows that in this case T contains at least f(H)*(epsilon)n(h ) copies of H, where f(H)* is some tower-type function. It has long been observed that many graph/digraph problems become easier when assuming that the host graph is a tournament. It is thus natural to ask if the removal lemma becomes easier if we assume that the digraph G is a tournament.
机译:假设一个人需要改变n-顶点锦标赛t的至少epsilon n(2)边的方向,以便使其无所作为。 规则性方法的标准应用表明,在这种情况下,T包含至少f(h)*(ε)n(h)副本的h,其中f(h)*是一些塔式函数。 已经观察到,当假设主机图是锦标赛时,许多图形/正版问题变得更容易。 因此,如果我们假设Digraph G是锦标赛,则询问删除引理是否变得更容易,因此是自然的。

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