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首页> 外文期刊>IEEE Transactions on Reliability >Dynamic Defense Resource Allocation for Minimizing Unsupplied Demand in Cyber-Physical Systems Against Uncertain Attacks
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Dynamic Defense Resource Allocation for Minimizing Unsupplied Demand in Cyber-Physical Systems Against Uncertain Attacks

机译:动态防御资源分配,可最大程度地减少针对不确定攻击的网络物理系统中未提供的需求

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摘要

Cyber-attacks in cyber-physical systems (CPS) are receiving much attention due to the pervasive use of communication in essential services. If cyber components in CPS are compromised by attackers, the ability to maintain stability of the physical system is lost, and performance disruptions may occur. Vulnerability analysis allows quantifying the impact of attacks based on the damage cost model. Yet, existing works partially account for uncertainties in cyber-attacks and may provide inadequate support to decision making. This paper proposes a framework for optimal defense resource allocation for minimizing unsupplied demand of CPS under uncertain cyber-attacks. The vulnerability model of cyber components is described by an attacker-defender two-stage min-max game. The unavailability of cyber components causes the loss of performance of the monitored physical components. Uncertainties in the most probable attack time and in the accuracy of its estimate by the defender are considered. Numerical studies identify the optimum strategies in terms of protection and redundancy allocation of cyber components, and demonstrate that the contest intensity largely affects the two-stage game. Furthermore, if uncertainties increase, the system damage costs also increase and the defensive resource allocation strategies converge to a constant one due to the defender's lack of information about the attack.
机译:由于基本服务中通信的广泛使用,网络物理系统(CPS)中的网络攻击受到了广泛关注。如果CPS中的网络组件受到攻击者的侵害,则会失去维持物理系统稳定性的能力,并且可能会导致性能中断。漏洞分析允许基于破坏成本模型来量化攻击的影响。但是,现有作品部分说明了网络攻击的不确定性,可能无法为决策提供足够的支持。本文提出了一个最优的国防资源分配框架,以在不确定的网络攻击下将未提供的CPS需求最小化。网络组件的漏洞模型由攻击者防御者两阶段最小-最大游戏描述。网络组件的不可用导致受监视的物理组件的性能损失。考虑了最可能的攻击时间以及防御者估计的准确性方面的不确定性。数值研究从网络组件的保护和冗余分配方面确定了最佳策略,并证明了比赛的激烈程度极大地影响了两阶段比赛。此外,如果不确定性增加,则系统防御成本也将增加,并且由于防御者缺乏有关攻击的信息,防御性资源分配策略将收敛为一个不变的策略。

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