The Volume of the Giant Component of a Random Graph with Given Expected Degrees
SIAM Journal on Discrete Mathematics
The phase transition in inhomogeneous random graphs
Random Structures & Algorithms
Merging percolation on Zd and classical random graphs: Phase transition
Random Structures & Algorithms
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We study the ‘rank 1 case’ of the inhomogeneous random graph model. In the subcritical case we derive an exact formula for the asymptotic size of the largest connected component scaled to log n. This result complements the corresponding known result in the supercritical case. We provide some examples of applications of the derived formula.