On the Automorphic Chromatic Index of a Graph
β Scribed by Carla Fiori; Giuseppe Mazzuoccolo; Beatrice Ruini
- Publisher
- Springer Japan
- Year
- 2010
- Tongue
- English
- Weight
- 266 KB
- Volume
- 26
- Category
- Article
- ISSN
- 0911-0119
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π SIMILAR VOLUMES
We define a skew edge coloring of a graph to be a set of two edge colorings such that no two edges are assigned the same unordered pair of colors. The skew chromatic index s(G) is the minimum number of colors required for a skew edge coloring of G. We show that this concept is closely related to tha
We show that the strong chromatic index of a graph with maximum degree 2 is at most (2&=) 2 2 , for some =>0. This answers a question of Erdo s and Nes etr il. 1997 Academic Press ## 1. Introduction A strong edge-colouring of a (simple) graph, G, is a proper edge-colouring of G with the added res
## Abstract Let Ξ»(__G__) be the lineβdistinguishing chromatic number and __x__β²(__G__) the chromatic index of a graph __G__. We prove the relation Ξ»(__G__) β₯ __x__β²(__G__), conjectured by Harary and Plantholt. Β© 1993 John Wiley & Sons, Inc.