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Stabilizing Control for Cyber-Physical Systems against Energy-Constrained Deception Attacks

机译:稳定的网络物理系统控制,以防止受到能量限制的欺骗攻击

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Stabilizing control of cyber-physical systems (CPSs) is an important yet challenging problem since system modelling may face the coexistence of multiple uncertainties including unknown disturbances, unknown bounded delays, stochastic malicious attack and stochastic mode switching in complex environment, which cause system performance to deteriorate or even be unstable. However, the above uncertainties are rarely considered simultaneously in existing study. To this end, a novel system model is proposed to reflect not only the nonlinear characteristics, external disturbances and time-varying delays, but also the randomly occurring deception attacks, which is energy-constrained and lead to the system mode switching. We aim at designing a controller such that the system achieve the prescribed $H_{infty}$ disturbance rejection level. By constructing an appropriate Lyapunov-Krasovskii functional (LKF) and using the stochastic analysis techniques, the addressed controller design problem is transformed to an convex optimization problem, which can be solved by a linear matrix inequality (LMI) approach. An example is given to show the effectiveness of the designed controller.
机译:稳定网络物理系统(CPS)的控制是一个重要但具有挑战性的问题,因为系统建模可能会面临多种不确定性的共存,包括未知干扰,未知有界延迟,随机恶意攻击和复杂环境中的随机模式切换,这些都会导致系统性能下降。恶化甚至不稳定。但是,在现有研究中很少同时考虑上述不确定性。为此,提出了一种新颖的系统模型,该模型不仅反映了非线性特征,外部干扰和时变延迟,而且还反映了能量受限并导致系统模式切换的随机发生的欺骗攻击。我们旨在设计一种控制器,以使系统达到规定的要求 $ H _ {\ infty} $ 干扰抑制水平。通过构造适当的Lyapunov-Krasovskii泛函(LKF)并使用随机分析技术,将所解决的控制器设计问题转换为凸优化问题,可以通过线性矩阵不等式(LMI)方法解决该问题。给出一个例子来说明所设计控制器的有效性。

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