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The effect of increasing the algebraic connectivity on cascading failures in power grid networks

机译:增加代数连通性对电网网络中级联故障的影响

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Algebraic connectivity is a global criterion for assessing network resistance to failures. Algebraic connectivity is a monotone measure against the number of links added to a given network to enhance its robustness. In this paper, we show the effect of link addition on the size of cascading failures. Accordingly, we consider two different strategies for step-by-step link addition: adding links to the network’s core and adding links to the whole network. We choose new links using simulated annealing to maximize the algebraic connectivity. Simulation results suggest that although the core of the network has a significant impact on network robustness, adding links to the core did not significantly affect cascading failures. Conversely, we find that adding links to the whole network make the network robust against cascading failures.
机译:代数连接是评估网络抵抗失败的全局标准。 代数连接是针对给定网络添加的链路数量的单调测量,以增强其鲁棒性。 在本文中,我们展示了级联故障尺寸的链路添加的影响。 因此,我们考虑两步逐步链接添加的两种不同的策略:将链接添加到网络的核心并添加到整个网络的链接。 我们选择使用模拟退火的新链接来最大限度地提高代数连接。 仿真结果表明,虽然网络的核心对网络稳健性产生了重大影响,但添加到核心的链接并没有显着影响级联故障。 相反,我们发现添加整个网络的链接使得网络对级联故障的强大。

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