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• W1551299591 abstract "We study a model for coupled networks introduced recently by Buldyrev et al., Nature 464, 1025 (2010), where each node has to be connected to others via two types of links to be viable. Removing a critical fraction of nodes leads to a percolation transition that has been claimed to be more abrupt than that for uncoupled networks. Indeed, it was found to be discontinuous in all cases studied. Using an efficient new algorithm we verify that the transition is discontinuous for coupled Erdos-Renyi networks, but find it to be continuous for fully interdependent diluted lattices. In 2 and 3 dimension, the order parameter exponent $beta$ is larger than in ordinary percolation, showing that the transition is less sharp, i.e. further from discontinuity, than for isolated networks. Possible consequences for spatially embedded networks are discussed." @default.
• W1551299591 created "2016-06-24" @default.
• W1551299591 creator A5041020727 @default.
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• W1551299591 date "2011-11-04" @default.
• W1551299591 modified "2023-10-16" @default.
• W1551299591 title "Percolation Transitions Are Not Always Sharpened by Making Networks Interdependent" @default.
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• W1551299591 doi "https://doi.org/10.1103/physrevlett.107.195702" @default.
• W1551299591 hasPubMedId "https://pubmed.ncbi.nlm.nih.gov/22181628" @default.
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