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• W3203886202 abstract "We propose the $K$-selective percolation process as a model for the iterative removals of nodes with the specific intermediate degree in complex networks. Non-monotonic response of the giant component size on diverse synthetic and real-world networks implies a counterintuitive conclusion that a network can be more robust against such type of attack by removing further edges. In the theoretical perspective, the $K$-selective percolation process exhibits a rich repertoire of phase transitions including multiple transitions of hybrid and continuous, as well as reentrant transitions. Notably, we observe a tricritical-like point on Erdős-Renyi networks. We also examine a discontinuous transition on simple cubic lattices, which does not appear in other percolation models with cascade processes. Unusual order parameter fluctuation and distribution are observed at this point." @default.
• W3203886202 created "2021-10-11" @default.
• W3203886202 creator A5032860394 @default.
• W3203886202 creator A5066851759 @default.
• W3203886202 date "2021-09-30" @default.
• W3203886202 modified "2023-09-27" @default.
• W3203886202 title "$K$-selective percolation" @default.
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