2001Journal of Mathematics and TechnologyRequires access

Clique Covering Number and Clique Partition Number on the Graph of n Cycle Intermediate Spoke

Li Wan

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Abstract

In this paper, after discussing the clique covering num be r and clique partition number on the graph of the Petersen generalizing graph- n cycle intermediate spoke graph, we obtain the result that the clique cover ing number and clique partition number of the graph are equal. And then, we prov ide the computational formula of the graph.

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What this paper is about

In this paper, after discussing the clique covering num be r and clique partition number on the graph of the Petersen generalizing graph- n cycle intermediate spoke graph, we obtain the result that the clique cover ing number and clique partition number of the graph are equal. And then, we prov ide the computational formula of the graph.

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Available abstract

In this paper, after discussing the clique covering num be r and clique partition number on the graph of the Petersen generalizing graph- n cycle intermediate spoke graph, we obtain the result that the clique cover ing number and clique partition number of the graph are equal. And then, we prov ide the computational formula of the graph.

Key concepts: Mathematics, Simplex graph, Clique graph, Combinatorics, Split graph, Block graph, Perfect graph, Partition (number theory)

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