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- W4287977145 abstract "A simple but powerful network model with $n$ nodes and $m$ partly overlapping layers is generated as an overlay of independent random graphs $G_1,dots,G_m$ with variable sizes and densities. The model is parameterised by a joint distribution $P_n$ of layer sizes and densities. When $m$ grows linearly and $P_n to P$ as $n to infty$, the model generates sparse random graphs with a rich statistical structure, admitting a nonvanishing clustering coefficient together with a limiting degree distribution and clustering spectrum with tunable power-law exponents. Remarkably, the model admits parameter regimes in which bond percolation exhibits two phase transitions: the first related to the emergence of a giant connected component, and the second to the appearance of gigantic single-layer components." @default.
- W4287977145 created "2022-07-26" @default.
- W4287977145 creator A5074989106 @default.
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- W4287977145 date "2019-12-31" @default.
- W4287977145 modified "2023-09-26" @default.
- W4287977145 title "Clustering and percolation on superpositions of Bernoulli random graphs" @default.
- W4287977145 doi "https://doi.org/10.48550/arxiv.1912.13404" @default.
- W4287977145 hasPublicationYear "2019" @default.
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