2011Chinese Control ConferenceRequires access

[r, s, t]-coloring of the joint graph C m ∨ C n

Pan Yu-mei, Mingzhong Mo

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Abstract

The coloring of graph has been an important and active branch in graph theory. [r, s, t]-coloring is a generalization of the classical vertex coloring, edge coloring and total coloring of a graph, which has significant applications in the training arrangement of some tournament and the frequency channel assignment and so on. This paper give a study of the [r, s, t]- coloring and the [r, s, t]- chromatic number of the joint graph C m ∨ C n in certain conditions.

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The coloring of graph has been an important and active branch in graph theory. [r, s, t]-coloring is a generalization of the classical vertex coloring, edge coloring and total coloring of a graph, which has significant applications in the training arrangement of some tournament and the frequency channel assignment and so on. This paper give a study of the [r, s, t]- coloring and the [r, s, t]- chromatic number of the joint graph C m ∨ C n in certain conditions.

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Available abstract

The coloring of graph has been an important and active branch in graph theory. [r, s, t]-coloring is a generalization of the classical vertex coloring, edge coloring and total coloring of a graph, which has significant applications in the training arrangement of some tournament and the frequency channel assignment and so on. This paper give a study of the [r, s, t]- coloring and the [r, s, t]- chromatic number of the joint graph C m ∨ C n in certain conditions.

Key concepts: Fractional coloring, Edge coloring, Combinatorics, Graph coloring, Complete coloring, Brooks' theorem, List coloring, Greedy coloring

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