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Dominating functions in graphs - regularity versus irregularity

机译:在图中占主导地位 - 规则性与不规则性

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A vertex v in a graph G is said to dominate a vertex u if either u = v or uv ∈ E(G) and a set S of vertices in G is a dominating set of G if every vertex of G is dominated by at least one vertex in S. Domination has been looked at in an equivalent way. A function f : V(G) → {0,1} is a dominating function of a graph G if Σ_(u∈N[V]) f(u) ≥ 1 for every vertex v of G.We use dominating functions to investigate graphs all of whose vertices are dominated by the same number of vertices as well as those graphs whose vertices are dominated by as many different number of vertices as possible.
机译:图G中的顶点V在u = v或uv≠e(g)和g中的顶点中的一个顶点是一个主导g的主导,如果g的每个顶点至少由S.统治的一个顶点已经以等效方式查找。函数f:v(g)→{0,1}是图形g的主导功能,如果Σ_(u∈n[v])f(u)≥1,G.we的每个顶点V.We使用主导功能调查图表所有顶点都以相同数量的顶点为主,以及它们顶点由尽可能多的不同数量的顶点主导的图形。

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