针对执行器和传感器受到虚假数据注入攻击的非线性多代理系统的自适应智能弹性双方阵控制

Jie Lan;Hao Wang;Yan-Jun Liu;Shaocheng Tong
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引用次数: 0

摘要

针对一类具有未知攻击的二阶不确定非线性多代理系统(MAS),提出了一种自适应智能弹性分布式输出双方格时变形成协议。执行器和传感器都容易受到未知虚假数据注入(FDI)攻击,而所提出的协议不需要移除行为不端的代理或强网络连接限制。然而,现有的研究方法主要局限于研究完整的合作关系,以及只针对致动器或传感器的攻击。网络交互基于有向符号拓扑,反映了代理之间的合作与竞争,相应的邻接矩阵不再是非负矩阵,使得传统的共识控制策略不适用,只能通过量规变换矩阵进行分析。由于不确定的非线性动力学具有不可测量的状态,未知攻击会危及双方阵控制的同步性,甚至会恶化整个系统。针对这一问题,我们采用了安全状态估计器和自适应智能状态重建技术。它不仅能同时估计和缓解对执行器和传感器的恶意未知 FDI 攻击,还能实现观测器误差的统一终极约束性(UUB)和规定时变的双方组一致性形成性能。特别是,所提出的方法克服了动力学必须是线性或一般 Lipschitz 型非线性条件的限制。最后,利用 Riccati 方程和线性矩阵不等式,通过变换矩阵构造适当的 Lyapunov,有效地证明了理论方法。数字仿真的结果可以得到有效证明。
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Adaptive Intelligent Resilient Bipartite Formation Control for Nonlinear Multiagent Systems With False Data Injection Attacks on Actuators and Sensors
An adaptive intelligent resilient distributed output bipartite time-varying formation protocol is proposed for a class of second-order uncertain nonlinear multiagent systems (MASs) with unknown attacks. Actuators and sensors are both vulnerable to unknown false data injection (FDI) attacks, and the proposed protocol does not require the removal of misbehaving agents or strong network connectivity restrictions. However, existing research methods are mainly limited to studying the complete cooperative relationship and attacks only on actuators or sensors. Network interactions are based on directed signed topologies, reflecting cooperation and competition between agents, and the corresponding adjacency matrix is no longer nonnegative, making traditional consensus controls strategy inapplicable and analyzed by gauge transformation matrix. Due to the uncertain nonlinear dynamics with unmeasurable states, unknown attacks would jeopardize the synchronization of bipartite formation control and even deteriorate entire systems. To address this issue, a security state estimator and adaptive intelligent state reconstruction technique are adopted. It not only can estimate and mitigate malicious unknown FDI attacks on both actuators and sensors simultaneously but also achieve uniform ultimate boundedness (UUB) for observer errors and prescribed time-varying bipartite group consistency formation performance. In particular, the proposed method overcomes the restriction that the dynamics must be linear or general Lipschitz-type nonlinear conditions. Finally, employing Riccati equation and linear matrix inequality, the theoretical method is validly proved by constructing proper Lyapunov through transformation matrix. The results of digital simulation can be effectively demonstrated.
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