输入饱和、控制系数未知的多智能体系统有限时间容错协同控制

IF 4.2 3区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS
Qing Wang , Junzhe Cheng , Bin Xin
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引用次数: 0

摘要

研究了高阶不确定非线性多智能体系统在非仿射故障、输入饱和、未知控制系数和外部干扰等复杂条件下的协同跟踪问题。提出了一种基于命令过滤后阶控制框架的有限时间自适应容错控制策略。具体而言,利用RBF神经网络有效逼近和抑制非仿射故障和外部干扰引起的未知非线性动力学的影响,同时开发了一种改进的自适应机制,显著降低了计算复杂度。为了解决控制输入饱和和未知控制系数的问题,在控制器结构中加入了nussbaum型函数和一种新颖的梯度调节器设计,确保了在饱和约束下的控制效果,同时避免了数值不稳定性。此外,基于有限时间控制技术,保证了闭环系统信号在有限时间内快速收敛并保持有界。最后,通过两个对比仿真实验验证了控制器的性能,表明该算法即使在故障情况下也能达到令人满意的跟踪效果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Finite-time fault-tolerant cooperative control for multi-agent systems with input saturation and unknown control coefficients
This paper addresses the cooperative tracking problem for high-order uncertain nonlinear multi-agent systems under complex conditions including non-affine faults, input saturation, unknown control coefficients, and external disturbances. A novel finite-time adaptive fault-tolerant control strategy is proposed based on the command-filtered backstepping control framework. Specifically, RBF neural networks are employed to effectively approximate and suppress the effects of unknown nonlinear dynamics caused by non-affine faults and external disturbances, while an improved adaptive mechanism is developed to significantly reduce computational complexity. To resolve control input saturation and unknown control coefficients, a Nussbaum-type function and a novel gradient regulator design are incorporated into the controller architecture, ensuring control efficacy under saturation constraints while avoiding numerical instability. Furthermore, based on the finite-time control technique, the closed-loop system signals are guaranteed to rapidly converge and remain bounded within finite time. Finally, two comparative simulation experiments validate the controller’s performance, demonstrating that the proposed algorithm achieves satisfactory tracking even in fault scenarios.
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来源期刊
CiteScore
7.30
自引率
14.60%
发文量
586
审稿时长
6.9 months
期刊介绍: The Journal of The Franklin Institute has an established reputation for publishing high-quality papers in the field of engineering and applied mathematics. Its current focus is on control systems, complex networks and dynamic systems, signal processing and communications and their applications. All submitted papers are peer-reviewed. The Journal will publish original research papers and research review papers of substance. Papers and special focus issues are judged upon possible lasting value, which has been and continues to be the strength of the Journal of The Franklin Institute.
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