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Graphs with n-3 isomorphic vertex-deleted subgraphs and their reconstructibility

机译:具有n-3个同构顶点删除子图的图及其可重构性

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摘要

A vertex-deleted subgraph (or card) G-v of a graph G is obtained from G by deleting the vertex v and all edges incident with v. We prove that a connected graph G on n vertices with at least n-3 of its cards isomorphic is either regular or bidegreed or belongs to one of six mutually disjoint families of T-graphs (where T-graph is a graph which is neither regular nor bidegreed). We use this to prove that such graphs are reconstructible.
机译:图G的经顶点删除的子图(或卡)Gv是通过删除顶点v和所有与v入射的边而从G获得的。我们证明,在至少有n-3个卡同构的n个顶点上的连通图G是正则或双向的,或者属于T图的六个相互不相交的族之一(其中T图是既不规则也不双向的图)。我们用它来证明这种图是可重构的。

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