On the degrees of vertices in A bichromatic random graph
β Scribed by Z. Palka
- Publisher
- Springer Netherlands
- Year
- 1984
- Tongue
- English
- Weight
- 219 KB
- Volume
- 15
- Category
- Article
- ISSN
- 0031-5303
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π SIMILAR VOLUMES
This note can be treated a s a supplement to a paper written by Bollobas which was devoted to the vertices of a given degree in a random graph. We determine some values of the edge probability p for which the number of vertices of a given degree of a random graph G E ?An, p) asymptotically has a nor
A randomly evolving graph, with vertices immigrating at rate n and each possible edge appearing at rate 1/n, is studied. The detailed picture of emergence of giant components with O n 2/3 vertices is shown to be the same as in the ErdΕs-RΓ©nyi graph process with the number of vertices fixed at n at t
## Rucidski, A., Matching and covering the vertices of a random graph by copies of a given graph, Discrete Mathematics 105 (1992) 185-197. In this paper we partially answer the question: how slowly must p(n) converge to 0 so that a random graph K(n, p) has property PM, almost surely, where PM, me