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Network security as public good: A mean-field-type game theory approach

机译:将网络安全视为公共利益:均场型博弈论方法

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We investigate dynamic public good games in networks consisting of strategic users with interdependent network security. The strategic users can choose their investment strategies to contribute to the basic security of the network. Mimicking the behavior of infection propagation over multi-hop networks which depends on the average degree of the network, we propose a mean-field-type model to capture the effect of the others' control actions on the security state. Using linear-quadratic differential mean-field-type games we propose and analyze two different regimes, examining the equilibria and global optima of each to address. We show that, generically, each user has a unique best response strategy to invest into security. Closed-form expressions are obtained using the recent development of mean-field-type game theory.
机译:我们调查由战略用户组成的网络中动态的公益游戏,这些用户具有相互依赖的网络安全性。战略用户可以选择他们的投资策略来为网络的基本安全性做出贡献。为了模拟取决于网络平均程度的多跳网络上的感染传播行为,我们提出了一种均值字段类型模型来捕获其他控制措施对安全状态的影响。我们使用线性二次微分均值场型博弈,提出并分析了两种不同的制度,研究了每种制度的均衡性和全局最优性。我们证明,一般来说,每个用户都有独特的最佳响应策略来投资安全性。使用均场型博弈论的最新发展可以获得封闭形式的表达式。

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