相互依存的网络
渗透(认知心理学)
相互依存
群(周期表)
定向渗流
渗流理论
渗流阈值
计算机科学
稳健性(进化)
统计物理学
相变
拓扑(电路)
数学
临界指数
心理学
物理
组合数学
凝聚态物理
社会学
社会科学
生物化学
化学
神经科学
基因
电阻率和电导率
量子力学
作者
Zexun Wang,Dong Zhou,Yanqing Hu
出处
期刊:Physical review
[American Physical Society]
日期:2018-03-16
卷期号:97 (3)
被引量:67
标识
DOI:10.1103/physreve.97.032306
摘要
In many real network systems, nodes usually cooperate with each other and form groups, in order to enhance their robustness to risks. This motivates us to study a new type of percolation, group percolation, in interdependent networks under attacks. In this model, nodes belonging to the same group survive or fail together. We develop a theoretical framework for this novel group percolation and find that the formation of groups can improve the resilience of interdependent networks significantly. However, the percolation transition is always of first order, regardless of the distribution of group sizes. As an application, we map the interdependent networks with inter-similarity structures, which attract many attentions very recently, onto the group percolation and confirm the non-existence of continuous phase transitions.
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