模块化(生物学)
耦合强度
联轴节(管道)
分叉
学位分布
单调函数
统计物理学
学位(音乐)
计算机科学
理论(学习稳定性)
点(几何)
复杂网络
动力学(音乐)
分岔理论
拓扑(电路)
物理
数学
非线性系统
工程类
生物
数学分析
机械工程
遗传学
几何学
量子力学
机器学习
组合数学
万维网
声学
凝聚态物理
作者
Uroš Barać,Matjaž Perc,Marko Gosak
出处
期刊:Chaos
[American Institute of Physics]
日期:2023-04-01
卷期号:33 (4)
被引量:10
摘要
We study collective failures in biologically realistic networks that consist of coupled excitable units. The networks have broad-scale degree distribution, high modularity, and small-world properties, while the excitable dynamics is determined by the paradigmatic FitzHugh–Nagumo model. We consider different coupling strengths, bifurcation distances, and various aging scenarios as potential culprits of collective failure. We find that for intermediate coupling strengths, the network remains globally active the longest if the high-degree nodes are first targets for inactivation. This agrees well with previously published results, which showed that oscillatory networks can be highly fragile to the targeted inactivation of low-degree nodes, especially under weak coupling. However, we also show that the most efficient strategy to enact collective failure does not only non-monotonically depend on the coupling strength, but it also depends on the distance from the bifurcation point to the oscillatory behavior of individual excitable units. Altogether, we provide a comprehensive account of determinants of collective failure in excitable networks, and we hope this will prove useful for better understanding breakdowns in systems that are subject to such dynamics.
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