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Title: | CLASSIFICATION OF COMPLETE 5-PARTITE GRAPHS AND CHROMATICITY OF 5-PARTITE GRAPHS WITH 5n + 2 VERTICES |
Authors: | H. ROSLAN, A. SH. AMEEN Y. H. PENG, H. X. ZHAO |
Keywords: | chromatic polynomia chromatically closed chromatic uniqueness |
Issue Date: | 2010 |
Abstract: | Let P(G, λ) be the chromatic polynomial of a graph G. Then two graphs G and H are said to be chromatically equivalent, denoted as G ~ H, if P( )( ) G, λ = P H, λ . We write [G] = {H | H ~ G}. If [G] = {G}, then G is said to be chromatically unique. In this paper, we first characterize certain complete 5-partite graphs with 2 5n + vertices according to the number of 6-independent partitions of G. Using these results, we investigate the chromaticity of G with certain star or matching deleted. As |
URI: | http://localhost:8080/xmlui/handle/123456789/3795 |
Appears in Collections: | قسم الرياضيات التطبيقية |
Files in This Item:
File | Description | Size | Format | |
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CLASSIFICATION OF COMPLETE 5-PARTITE GRAPHS AND CHROMATICITY OF 5-PARTITE GRAPHS WITH 5n + 2 VERTICES.pdf | 168.19 kB | Adobe PDF | View/Open |
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