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- W2390267910 abstract "Let G be a simple graph.An IV-total coloring f of G refers to a coloring of the vertices and edges of G so that no two adjacent edges receive the same color.Let C(u) be the set of colors of vertex u and edges incident to u under f.For anⅣ-total coloring f of G using k colors,if C(u)≠C(v) for any two different vertices u and v of V(G),then f is called a k-vertex-distinguishingⅣ-total-coloring of G,or a k-VDIVT coloring of G for short.The minimum number of colors required for a VDIVT coloring of.G is denoted by x_(vt)~(iv)(G),it is called the VDIVT chromatic number of G.In this paper,we have get the VDIVT chromatic numbers of complete graph K_n and complete bipartite graph K_(m,n)" @default.
- W2390267910 created "2016-06-24" @default.
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- W2390267910 date "2012-01-01" @default.
- W2390267910 modified "2023-09-28" @default.
- W2390267910 title "Vertex-Distinguishing IV- Total Colorings of Complete Graph and Bipartite Complete Graph" @default.
- W2390267910 hasPublicationYear "2012" @default.
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