Rao Nageswara S V, Poole Stephen W, Ma Chris Y T, He Fei, Zhuang Jun, Yau David K Y
Computer Science and Mathematics Division, Oak Ridge National Laboratory, Oak Ridge, TN, USA.
Advanced Digital Sciences Center, Singapore.
Risk Anal. 2016 Apr;36(4):694-710. doi: 10.1111/risa.12362. Epub 2015 Apr 6.
The operation of cyber infrastructures relies on both cyber and physical components, which are subject to incidental and intentional degradations of different kinds. Within the context of network and computing infrastructures, we study the strategic interactions between an attacker and a defender using game-theoretic models that take into account both cyber and physical components. The attacker and defender optimize their individual utilities, expressed as sums of cost and system terms. First, we consider a Boolean attack-defense model, wherein the cyber and physical subinfrastructures may be attacked and reinforced as individual units. Second, we consider a component attack-defense model wherein their components may be attacked and defended, and the infrastructure requires minimum numbers of both to function. We show that the Nash equilibrium under uniform costs in both cases is computable in polynomial time, and it provides high-level deterministic conditions for the infrastructure survival. When probabilities of successful attack and defense, and of incidental failures, are incorporated into the models, the results favor the attacker but otherwise remain qualitatively similar. This approach has been motivated and validated by our experiences with UltraScience Net infrastructure, which was built to support high-performance network experiments. The analytical results, however, are more general, and we apply them to simplified models of cloud and high-performance computing infrastructures.
网络基础设施的运行依赖于网络和物理组件,这些组件会受到各种偶然和蓄意的损害。在网络和计算基础设施的背景下,我们使用考虑了网络和物理组件的博弈论模型来研究攻击者和防御者之间的战略互动。攻击者和防御者优化各自的效用,效用表示为成本和系统项的总和。首先,我们考虑一个布尔攻防模型,其中网络和物理子基础设施可以作为单个单元受到攻击和加固。其次,我们考虑一个组件攻防模型,其中其组件可以受到攻击和防御,并且基础设施需要两者的最小数量才能运行。我们表明,在两种情况下统一成本下的纳什均衡在多项式时间内是可计算的,并且它为基础设施的生存提供了高级确定性条件。当成功攻击和防御的概率以及偶然故障的概率被纳入模型时,结果对攻击者有利,但在其他方面保持定性相似。这种方法受到了我们在UltraScience Net基础设施方面经验的启发和验证,该基础设施是为支持高性能网络实验而构建的。然而,分析结果更具一般性,我们将其应用于云和高性能计算基础设施的简化模型。