The number of functional digraphs
β Scribed by Frank Harary
- Publisher
- Springer
- Year
- 1959
- Tongue
- English
- Weight
- 536 KB
- Volume
- 138
- Category
- Article
- ISSN
- 0025-5831
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
## Abstract The circular chromatic number is a refinement of the chromatic number of a graph. It has been established in [3,6,7] that there exists planar graphs with circular chromatic number __r__ if and only if __r__ is a rational in the set {1}ββͺβ[2,4]. Recently, Mohar, in [1,2] has extended the
## Abstract We introduce the circular chromatic number Ο~__c__~ of a digraph and establish various basic results. They show that the coloring theory for digraphs is similar to the coloring theory for undirected graphs when independent sets of vertices are replaced by acyclic sets. Since the directe
## Abstract A vertex set __X__ of a digraph __D__β=β(__V, A__) is a __kernel__ if __X__ is independent (i.e., all pairs of distinct vertices of __X__ are nonβadjacent) and for every __v__ β __V__β__X__ there exists __x__ β __X__ such that __vx__ β __A__. A vertex set __X__ of a digraph __D__β=β(__V