2014•Journal of Gansu SciencesRequires access

(D)3-Vertex Distinguishing Edge Coloring of Spider Graph

Zhang Dong-ha

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Abstract

The spider graph is an important network topology,whose coloring plays an important role in guiding the allocation of the network weight.(D)3-vertex distinguishing edge coloring of the spider graph is discussed by the exhaustion method and the combination analytic method and the(D)3-vertex distinguishing edge chromatic number of the spider graph is obtained.

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What this paper is about

The spider graph is an important network topology,whose coloring plays an important role in guiding the allocation of the network weight.(D)3-vertex distinguishing edge coloring of the spider graph is discussed by the exhaustion method and the combination analytic method and the(D)3-vertex distinguishing edge chromatic number of the spider graph is obtained.

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Available abstract

The spider graph is an important network topology,whose coloring plays an important role in guiding the allocation of the network weight.(D)3-vertex distinguishing edge coloring of the spider graph is discussed by the exhaustion method and the combination analytic method and the(D)3-vertex distinguishing edge chromatic number of the spider graph is obtained.

Key concepts: Combinatorics, Edge coloring, Spider, Windmill graph, Vertex (graph theory), Graph coloring, Fractional coloring, Mathematics

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