基于 PSO 算法的 T-S 模糊系统中基于 MRC 的自适应周期性事件触发机制的 EID 设计

Mohamed Soliman, M. Gulzar, Adnan Shakoor
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摘要

本文讨论了特定类型时变延迟非线性系统中的干扰抑制和周期信号跟踪问题。所提出的方法被称为修正重复控制器(MRC)方案,它利用等效输入干扰(EID)估计器来提高系统性能。它能有效提高系统拒绝非周期性和周期性未知干扰的能力,同时还能实现对周期性参考信号的精确跟踪。T-S 模糊模型用于粗略表示系统的非线性。此外,还使用了基于自适应周期性事件触发机制(APETM-FSO)的模糊状态观测器,以减少数据传输、能源消耗和通信资源利用率。由于设计了自适应事件触发条件,APETM 能够通过误差信号超过预定阈值来识别事件的发生。只有当事件发生时,才会传输当前数据,而如果事件没有发生,数据可以通过零阶保持保持不变。此外,控制器参数的调整还采用了粒子群优化(PSO)方法。因此,基于 T-S 模糊模型的 EID、MRC、FSO-APETM 和 PSO 构建了整个系统。为了确保整个系统在存在未知干扰时的渐进稳定性,文章利用 Lyapunov-Krasovskii 函数稳定性理论和线性矩阵不等式(LMI)建立了充分条件。这些条件保证了系统所需的稳定性。为了证明所提方案的有效性和可行性,本文给出了比较研究的仿真结果。建议的控制器实现了更好的跟踪性能,跟踪误差更小,最大值为 0.05。此外,与 PETM 的 40 次触发次数相比,所建议的 APETM 的触发次数最少,仅为 34 次。
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Design of Adaptive Periodic Event-Triggered Mechanism-Based EID with MRC Based on PSO Algorithm for T-S Fuzzy Systems
This article discusses issues with disturbance rejection and periodic signal tracking in a specific type of time-varying delay nonlinear systems. The proposed approach, known as the modified repetitive controller (MRC) scheme, utilizes an equivalent-input-disturbance (EID) estimator to enhance the system’s performance. It effectively improves the system’s ability to reject both aperiodic and periodic unknown disturbances, while also achieving accurate tracking of periodic reference signals. A T-S fuzzy model has been used to roughly represent the system nonlinearity. Additionally, a fuzzy state observer based on an adaptive periodic event-triggered mechanism (APETM-FSO) has been used to decrease data transfer, energy use, and communication resource utilization. The APETM is able to identify the occurrence of an event by surpassing a predetermined threshold with the error signal, thanks to the designed adaptive event triggering condition. Transmission of the current data only takes place when the event happens, while data can remain unchanged using a zero-order hold if the event does not occur. In addition to, controller parameters are tuned using a particle swarm optimization (PSO) approach. Hence, T-S fuzzy model-based EID, MRC, FSO-APETM, and PSO construct the overall system. In order to ensure the asymptotic stability of the entire system in the presence of unknown disturbances, the article establishes sufficient conditions using the Lyapunov–Krasovskii functional stability theory and linear matrix inequalities (LMIs). These conditions are derived to guarantee the desired stability properties of the system. To demonstrate the effectiveness and feasibility of the proposed scheme, simulation results with comparative study are presented. The proposed controller has achieved better tracking performance with less tracking error with maximum value of 0.05. In addition, the suggested APETM has minimum triggering times which is 34 as comparison with PETM which is 40 times, and hence, APETM is more effective than PETM in reducing data transmission frequency and using less communication resources overall.
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