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r-Strong edge colorings of graphs

โœ Scribed by S. Akbari; H. Bidkhori; N. Nosrati


Book ID
108113530
Publisher
Elsevier Science
Year
2006
Tongue
English
Weight
196 KB
Volume
306
Category
Article
ISSN
0012-365X

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๐Ÿ“œ SIMILAR VOLUMES


Strong edge colorings of graphs
โœ Odile Favaron; Hao Li; R.H. Schelp ๐Ÿ“‚ Article ๐Ÿ“… 1996 ๐Ÿ› Elsevier Science ๐ŸŒ English โš– 349 KB

Let x'(G), called the strong coloring number of G, denote the minimum number of colors for which there is a proper edge coloring of a graph G in which no two of its vertices is incident to edges colored with the same set of colors. It is shown that Z'~(G) ~< Fcn], ยฝ < c ~ 1, whenever A(G) is appropr

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We define the incidence coloring number of a graph and bound it in terms of the maximum degree. The incidence coloring number turns out to be the strong chromatic index of an associated bipartite graph. We improve a bound for the strong chromatic index of bipartite graphs all of whose cycle lengths

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โœ Zhongfu Zhang; Linzhong Liu; Jianfang Wang ๐Ÿ“‚ Article ๐Ÿ“… 2002 ๐Ÿ› Elsevier Science ๐ŸŒ English โš– 242 KB

For a graph G(V, E), if a proper k-edge coloring f is satisfied with C(u) # C(V) for UZ) E E(G), where C(u) = {f(~v) 1 UZI E E}, then f is called k-adjacent strong edge coloring of G. is abbreviated k-ASEC, and xbs(G) = min{k 1 k-ASEC of G} is called the adjacent strong edge chromatic number of G. I

Edge Colorings of Embedded Graphs
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