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A complete solution to the chromatic equivalence class of graph ζ_n~1

机译:图ζ_n〜1的色等价类的一个完整解

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摘要

Two graphs are defined to be adjointly equivalent if their complements are chromatically equivalent. By h(G, x) and P(G, λ) we denote the adjoint polynomial and the chromatic polynomial of graph G, respectively. A new invariant of graph G, which is the fifth character Rs(G), is given in this paper. Using this invariant and the properties of the adjoint polynomials, we firstly and completely determine the adjoint equivalence class of the graph ζ_n~1.According to the relations between h(G, x) and P(G, λ), we also simultaneously determine the chromatic equivalence class of ζ_n~1.
机译:如果两个图的补数在色上相等,则将它们定义为伴随相等。通过h(G,x)和P(G,λ)分别表示图G的伴随多项式和色多项式。本文给出了图G的新不变量,它是第五个字符Rs(G)。利用该不变性和伴随多项式的性质,我们首先完全确定图ζ_n〜1的伴随等价类,并根据h(G,x)与P(G,λ)的关系确定ζ_n〜1的色等价类。

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