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The study of probability distributions over graphs. For example, the Erdős–Rényi model where each edge occurs independently with equal probability.
2
votes
Edge probability for connected Erdős–Rényi model
I agree strongly with Peter in the comments: if you're interested in $p \gg \frac{\log n}{n}$, then don't do any hard work, just show the answer is essentially $p$ since the graph is essentially alway …
1
vote
Accepted
Almost all simple graphs are small world networks
whether there is an elementary proof that almost all simple graphs are very small world networks
Following up on Brendan McKay's comment. The chance that an Edos-Renyi$(0.5,n)$ graph has diameter …
11
votes
Accepted
Probability of a graph procedure
Here's one. You can think of the graph construction process as gradually building a set $S$ of vertices that have been touched so far, beginning with a random two vertices. Let $S_k$ be the set of the …
1
vote
Vertex degree on random graphs
Just an amateur answer, I would assume there's a paper or known approach out there from experts.
I would partition the vertices into equal sets $U,V$ and delete edges to make it a bipartite graph. It …