2005Journal of Northwest Minorities University for NationalitiesRequires access

Adjacent Vertex-Distinguishing Total Coloring of C_m·F_n

Ma Gang

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Abstract

A total-coloring is called adjacent vertex-distinguishing if every two adjacent vertices are incident to different sets of colored vertex and incident edge with vertex. The minimum number of colors required for an adjacent vertex-distinguishing proper total-coloring, a simple graph G is denoted by ., The adjacent vertex distinguishing total chromatic number of have been given in this paper.

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A total-coloring is called adjacent vertex-distinguishing if every two adjacent vertices are incident to different sets of colored vertex and incident edge with vertex. The minimum number of colors required for an adjacent vertex-distinguishing proper total-coloring, a simple graph G is denoted by ., The adjacent vertex distinguishing total chromatic number of have been given in this paper.

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Available abstract

A total-coloring is called adjacent vertex-distinguishing if every two adjacent vertices are incident to different sets of colored vertex and incident edge with vertex. The minimum number of colors required for an adjacent vertex-distinguishing proper total-coloring, a simple graph G is denoted by ., The adjacent vertex distinguishing total chromatic number of have been given in this paper.

Key concepts: Combinatorics, Fractional coloring, Vertex (graph theory), Complete coloring, Mathematics, Total coloring, Neighbourhood (mathematics), Brooks' theorem

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