Edge search in graphs with restricted test sets
β Scribed by T. Gerzen
- Book ID
- 108114147
- Publisher
- Elsevier Science
- Year
- 2009
- Tongue
- English
- Weight
- 669 KB
- Volume
- 309
- Category
- Article
- ISSN
- 0012-365X
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Topp, J., Graphs with unique minimum edge dominating sets and graphs with unique maximum independent sets of vertices, Discrete Mathematics 12 1 (1993) 199-210. A set I of vertices of a graph G is an independent set if no two vertices of I are adjacent. A set M of edges of G is an edge dominating s
A maximum stable set in a graph G is a stable set of maximum size. S is a local maximum stable set of G, and we write S β (G), if S is a maximum stable set of the subgraph spanned by S βͺ N (S), where N (S) is the neighborhood of S. A matching M is uniquely restricted if its saturated vertices induce
## Abstract Let ${\cal G}^{s}\_{r}$ denote the set of graphs with each vertex of degree at least __r__ and at most __s__, __v__(__G__) the number of vertices, and Ο~__k__~ (__G__) the maximum number of disjoint __k__βedge trees in __G__. In this paper we show that if __G__ β ${\cal G}^{s}\_{2}$ a
Althofer, 1. and E. Triesch, Edge search in graphs and hypergraphs of bounded rank, Discrete Mathematics 115 (1993) l-9.