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- W2365047380 abstract "For any vertex u∈V(G),let TN={u}∪{uv|uv∈E(G)},v∈V(G)} and let f be a total k-coloring of G.The total coloring neighbor of a vertex u of G is the color set Cf(u)={f(x)|x∈TN(u)}.For any two adjacent vertices x and y of V(G) such as Cf(x)≠Cf(y),we refer to f as a k-avsdt-coloring of G(avsdtis the abbreviation ofadjacent-vertex strong distinguishing total).The avsdt-coloring of G,denoted by χast(G),is the minimal number of colors required for a avsdt-coloring of G.In this paper,we have obtained the adjacent-vertex strong distinguishing total chromatic number of S0+Fn and S1+Fn(m=0,1)." @default.
- W2365047380 created "2016-06-24" @default.
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- W2365047380 date "2010-01-01" @default.
- W2365047380 modified "2023-09-23" @default.
- W2365047380 title "On the Adjacent-vertex Strong Distinguishing Total Chromatic Number of S_0+F_n and S_1+F_n" @default.
- W2365047380 hasPublicationYear "2010" @default.
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