Monophonic numbers of the join and composition of connected graphs
β Scribed by Esamel M. Paluga; Sergio R. Canoy; Jr
- Book ID
- 108113723
- Publisher
- Elsevier Science
- Year
- 2007
- Tongue
- English
- Weight
- 217 KB
- Volume
- 307
- Category
- Article
- ISSN
- 0012-365X
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Let G be a k-connected graph of order n, := (G) the independence number of G, and c(G) the circumference of G. ChvΓ‘tal and Erdo Λs proved that if β€ k then G is hamiltonian. For β₯ k β₯ 2, Fouquet and Jolivet in 1978 made the conjecture that c(G) β₯ k(n+ -k) / . Fournier proved that the conjecture is tr
## Abstract An (__n, q__) graph has __n__ labeled points, __q__ edges, and no loops or multiple edges. The number of connected (__n, q__) graphs is __f(n, q)__. Cayley proved that __f(n, n__^β1^) = __n__^nβ2^ and Renyi found a formula for __f(n, n)__. Here I develop two methods to calculate the exp