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Design of Lagrangian-Based FOPID Controller for Desired Closed Loop System

机译:基于Lagrangian的Fopid控制器设计所需闭环系统

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In this paper, Lagrangian-based method has been proposed for tuning the parameters of fractional order (PID beta)-D-alpha controller. In this method, the five parameters (K-p, K-i, K-d, alpha and beta) of fractional order (PID beta)-D-alpha controller (FOPID) are suitably optimized, and successfully applied to a benchmark stable second-order feedback system. To prove the performance of the proposed method, several state-of-the-art approaches were compared. The computational complexity, robustness and stability analysis has been performed to investigate the performance of all these algorithms. Moreover, the precision and flexibility analysis among all these approaches has also been carried out in this paper. The closed loop response of the second-order bench mark stable plant in Simulink has also been depicted in this paper.
机译:本文提出了基于拉格朗日的方法,用于调整分数顺序(PID BETA)-D-alpha控制器的参数。 在该方法中,分数阶(PIDβ)-D-α控制器(FOPID)的五个参数(K-P,K-I,K-D,α和Beta)适当地优化,并成功地应用于基准稳定的二阶反馈系统。 为了证明所提出的方法的性能,比较了几种最先进的方法。 已经进行了计算复杂性,鲁棒性和稳定性分析来研究所有这些算法的性能。 此外,本文还进行了所有这些方法的精度和灵活性分析。 本文还描绘了在Simulink中的二阶台支架标记稳定植物的闭环响应。

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