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Fixing Numbers of Graphs and Groups

机译:图和组的固定数

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such that only the trivial automorphism of G fixes every vertex in S. The fixingset of a group F is the set of all fixing numbers of finite graphs with automorphismgroup F. Several authors have studied the distinguishing number of a graph, thesmallest number of labels needed to label G so that the automorphism group of thelabeled graph is trivial. The fixing number can be thought of as a variation of thedistinguishing number in which every label may be used only once, and not everyvertex need be labeled. We characterize the fixing sets of finite abelian groups, andinvestigate the fixing sets of symmetric groups.
机译:这样,只有G的平凡自同构会固定S中的每个顶点。组F的fixingset是具有自同构组F的有限图的所有固定数的集合。几位作者研究了图的区分数,即所需的最少标签数标记G,以使标记图的自同构组不重要。固定数可以看作是区别号的一种变体,其中每个标签只能使用一次,而不必每个顶点都需要标签。我们刻划了有限阿贝尔群的固定集,并研究了对称群的固定集。

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