A paopm graph G has no isolated points. I t s R m e y r u m b a r ( G ) i s the m i n i m p such that every 2-coloring of the edges of K contains a monochromatic G. The Ramhey m & t @ m y R(G) i s P the r (G) ' With j u s t one exception, namely Kq, we determine R(G) f o r proper graphs u i t h a t
Ramsey Theory and Bandwidth of Graphs
✍ Scribed by Zoltán Füredi; Douglas B. West
- Publisher
- Springer Japan
- Year
- 2001
- Tongue
- English
- Weight
- 114 KB
- Volume
- 17
- Category
- Article
- ISSN
- 0911-0119
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
In the Ramsey theory of graphs F Ä (G, H) means that for every way of coloring the edges of F red and blue F will contain either a red G or a blue H. Arrowing, the problem of deciding whether F Ä (G, H), lies in 6 p 2 =coNP NP and it was shown to be coNP-hard by Burr [Bur90]. We prove that Arrowing
For a positive integer n and graph E, fs(n) is the least integer m such that any graph of order n and minimal degree m has a copy of B. It will be show that if B is a bipartite graph with parts of order k and 1 (k G I), then there exists a positive constant c, such that for any tree T,, of order II