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Set-homogeneous directed graphs

机译:集齐有向图

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摘要

A directed graph is set-homogeneous if, whenever U and V are isomorphic finite subdigraphs, there is an automorphism g of the digraph with U~g = V . Here, extending work of Lachlan on finite homogeneous digraphs, we classify finite set-homogeneous digraphs, where we allow some pairs of vertices to have arcs in both directions. Under the assumption that such pairs of vertices are not allowed, we obtain initial results on countably infinite set-homogeneous digraphs, classifying those which are not 2-homogeneous.
机译:如果只要U和V是同构有限子图,则有向图的自同构g为U〜g = V,则有向图是同集的。在这里,扩展Lachlan在有限齐次有向图上的工作,我们对有限集齐次有向图进行分类,在这里我们允许一些顶点对在两个方向上都具有弧。在不允许这样的顶点对的假设下,我们在可数无穷集齐同图上获得了初始结果,将非齐齐图对它们进行了分类。

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