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On defense strategies for system of systems using aggregated correlations

机译:利用聚合相关性的系统防御策略

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We consider a System of Systems (SoS) wherein each system S, i = 1, 2, . . . , N, is composed of discrete cyber and physical components which can be attacked and reinforced. We characterize the disruptions using aggregate failure correlation functions given by the conditional failure probability of SoS given the failure of an individual system. We formulate the problem of ensuring the survival of SoS as a game between an attacker and a provider, each with a utility function composed of a survival probability term and a cost term, both expressed in terms of the number of components attacked and reinforced. The survival probabilities of systems satisfy simple product-form, first-order differential conditions, which simplify the Nash Equilibrium (NE) conditions. We derive the sensitivity functions that highlight the dependence of SoS survival probability at NE on cost terms, correlation functions, and individual system survival probabilities. We apply these results to a simplified model of distributed cloud computing infrastructure.
机译:我们考虑一个系统系统(SoS),其中每个系统S,i = 1、2,...。 。 。 N由离散的网络和物理组件组成,这些组件可以受到攻击和增强。我们使用给定单个系统故障的SoS的条件故障概率所给出的聚集故障相关函数来描述中断。我们提出了一个问题,即要确保SoS作为攻击者和提供者之间的博弈而生存,它们各自具有由生存概率项和成本项组成的效用函数,二者均以受攻击和增强的组件数表示。系统的生存概率满足简单的产品形式,一阶微分条件,从而简化了纳什均衡(NE)条件。我们推导了敏感性函数,该函数突出了NE上SoS生存概率对成本,相关函数和单个系统生存概率的依赖性。我们将这些结果应用于分布式云计算基础架构的简化模型。

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