Equivalence of the random intersection graph and G(n,p)

Mathematics – Combinatorics

Scientific paper

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Scientific paper

10.1002/rsa.20356

We solve the conjecture posed by Fill, Scheinerman and Singer-Cohen and show
the equivalence of the sharp threshold functions of the random intersection
graph G(n,m,p) with $m >= n^3$ and a graph in which each edge appears
independently. Moreover we prove sharper equivalence results under some
additional assumptions.

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