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On the Robustness of Complex Systems With Multipartitivity Structures Under Node Attacks

机译:节点攻击下多征结构复杂系统的鲁棒性

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摘要

Complex systems in the real world inevitably suffer from unpredictable perturbations, which can trigger system disasters, wreaking significant economical losses. To exploit the robustness of complex systems in the face of disturbances is of great significance. One of the most useful methods for system robustness analysis comes from the field of complex networks characterized by percolation theories. Many percolation theories, therefore, have been developed by researchers to investigate the robustness of diverse complex networks. Nevertheless, extant percolation theories are primarily devised for multilayer or interdependent networks. Little endeavor is dedicated to systems with multipartitivity structures, that is, multipartite networks, which are an indispensable part of complex networks. This paper fills this research gap by theoretically examining the robustness of multipartite networks under random or target node attacks. The generic percolation theory for robustness analysis of multipartite networks is accordingly put forward. To validate the correctness of the proposed percolation theory, we carry out simulations on computer-generated multipartite networks with Poisson degree distributions. The results yielded by the proposed theory coincide well with the simulations. Both theoretical and simulation results suggest that complex systems with multipartitivity structures could be more robust than those with multilayer structures.
机译:在现实世界中的复杂系统不可避免地遭受不可预测的扰动,可以触发系统灾害,造成显着的经济损失。在面对干扰面前利用复杂系统的稳健性具有重要意义。系统稳健性分析的最有用方法之一来自特征在于渗透理论的复杂网络领域。因此,研究人员已经开发了许多渗透性理论,调查各种复杂网络的稳健性。尽管如此,延时渗透理论主要设计为多层或相互依存的网络。 Little Endeavor专用于具有多元化结构的系统,即多分网,这是复杂网络不可或缺的一部分。本文通过理论检查随机或目标节点攻击的多地网络的稳健性来填充该研究差距。因此,提出了多脚石网络的鲁棒性分析的通用渗透理论。为了验证所提出的渗透理论的正确性,我们在具有泊松度分布的计算机生成的多分网上进行了模拟。所提出的理论产生的结果与模拟相一致。理论和仿真结果表明,具有多层结构的多层结构的复杂系统可能比多层结构更稳定。

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