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Adjacent vertex-distinguishing E-total coloring on the multiple join graph of several kinds of particular graphs

机译:几种特定图形的多重连接图上相邻的可区分顶点的E-total着色

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Let G(V,E) be a simple graph,k be a positive integer,f be a mapping from V(G) U E(G) to {1,2,…,k} If Vuv ∈ E(G),we have f(u) ≠ f(v),f (u) ≠ f (uv),f (v) ≠ f (uv),C(u) ≠ C(v),where C(u) ={ f(u)} U{ f (uv) | uv ∈ E(G)}.Then f is called the adjacent vertex-distinguishing E-total coloring of G.The number Xeal(G)=min{k|Ghasak-AVDETC} is called the adjacent vertex-distinguishing E-total chromatic number of G.In this paper,the adjacent vertex-distinguishing E-total chromatic number of the multiple join graph of several kinds of particular graphs is discussed by using construct coloring function.
机译:令G(V,E)为简单图,k为正整数,f为从V(G)UE(G)到{1,2,…,k}的映射如果Vuv∈E(G),我们令f(u)≠f(v),f(u)≠f(uv),f(v)≠f(uv),C(u)≠C(v),其中C(u)= {f( u)} U {f(uv)| uv∈E(G)}。则f称为G的相邻可区分顶点的E-总色。数Xeal(G)= min {k | Ghasak-AVDETC}被称为相邻可区分顶点的E-总色度本文利用构造着色函数讨论了几种特殊图形的多重连接图的相邻顶点可区分的E-总色数。

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