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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.
19
votes
Accepted
Do there exist sparse graphs with large crossing number?
Take the following graph: start with the complete graph $K_5$, and replace every edge by $n/10$ paths of length $2$. The resulting graph has $n+5$ vertices, $2n$ edges, and crossing number $n^2/100$.
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45
votes
Issue UPDATE: in graph theory, different definitions of edge crossing numbers - impact on ap...
Assuming an unpublished Ramsey-type result by Robertson and Seymour about Kuratowski minors [FK18, Claim 5], which is now "folklore" in the graph-minor community,
an asymptotic variant of the crossing …