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Optimum Weight Selection Based LQR Formulation for the Design of Fractional Order PI{\lambda}D{\mu} Controllers to Handle a Class of Fractional Order Systems

机译:基于最优重量选择的LQR公式设计   分数阶pI {\ lambda} D {\ mu}控制器处理一类   分数阶系统

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摘要

A weighted summation of Integral of Time Multiplied Absolute Error (ITAE) andIntegral of Squared Controller Output (ISCO) minimization based time domainoptimal tuning of fractional-order (FO) PID or PI{\lambda}D{\mu} controller isproposed in this paper with a Linear Quadratic Regulator (LQR) based techniquethat minimizes the change in trajectories of the state variables and thecontrol signal. A class of fractional order systems having single non-integerorder element which show highly sluggish and oscillatory open loop responseshave been tuned with an LQR based FOPID controller. The proposed controllerdesign methodology is compared with the existing time domain optimal tuningtechniques with respect to change in the trajectory of state variables,tracking performance for change in set-point, magnitude of control signal andalso the capability of load disturbance suppression. A real coded geneticalgorithm (GA) has been used for the optimal choice of weighting matrices whiledesigning the quadratic regulator by minimizing the time domain integralperformance index. Credible simulation studies have been presented to justifythe proposition.
机译:本文提出了基于时间域的分数阶PID或PI {\ lambda} D {\ mu}控制器最优调整的时间乘绝对误差积分(ITAE)和平方控制器输出积分(ISCO)最小化的加权和。基于线性二次调节器(LQR)的技术,可最大程度地减少状态变量和控制信号轨迹的变化。一类具有单个非整数元素的分数阶系统已经显示出非常慢的和振荡的开环响应,并且已经使用基于LQR的FOPID控制器进行了调整。在状态变量轨迹的变化,设定点变化的跟踪性能,控制信号幅度以及负载扰动抑制能力方面,将所提出的控制器设计方法与现有的时域最优调整技术进行了比较。实数编码遗传算法(GA)已用于加权矩阵的最佳选择,同时通过最小化时域积分性能指标来设计二次调节器。已经提出了可信的模拟研究来证明这一主张。

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