b-Chromatic Number of Cartesian Product of Some Families of Graphs
β Scribed by R. Balakrishnan, S. Francis Raj, T. Kavaskar
- Book ID
- 120788824
- Publisher
- Springer Japan
- Year
- 2013
- Tongue
- English
- Weight
- 346 KB
- Volume
- 30
- Category
- Article
- ISSN
- 0911-0119
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π SIMILAR VOLUMES
In the paper we obtain some conditions under which the binding number bind (C) of a Cartesian product graph G is equal to The concept of the binding number of a graph was introduced by Woodall in 1973 . The main theorem of Woodall's paper is a sufficient condition for the existence of a Hamiltonian
## Abstract The __circular chromatic index__ of a graph __G__, written $\chi\_{c}'(G)$, is the minimum __r__ permitting a function $f : E(G)\rightarrow [0,r)$ such that $1 \le | f(e)-f(e')|\le r - 1$ whenever __e__ and $e'$ are incident. Let $G = H$ β‘ $C\_{2m +1}$, where β‘ denotes Cartesian product
Zhou, H., The chromatic difference sequence of the Cartesian product of graphs, Discrete Mathematics 90 (1991) 297-311. The chromatic difference sequence cds(G) of a graph G with chromatic number n is defined by cds(G) = (a(l), a(2), . . , a(n)) if the sum of a(l), a(2), . , a(t) is the maximum numb