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Impact of fractional order integral performance indices in LQR based PID controller design via optimum selection of weighting matrices

机译:小数阶积分性能指标在基于LQR的PID控制器设计中通过权重矩阵的最佳选择的影响

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A continuous and discrete time Linear Quadratic Regulator (LQR) based technique has been used in this paper for the design of optimal analog and discrete PID controllers respectively. The PID controller gains are selected as the optimal state-feedback gains corresponding to the standard quadratic cost function. Genetic Algorithm (GA) has been used next to optimally find out the weighting matrices, associated with the respective optimal state-feedback regulator designs while minimizing another integral performance index which comprises of a weighted sum of Integral of Time multiplied Squared Error (ITSE) and the controller effort. Next, the proposed methodology is applied with fractional order (FO) integral performance indices. The impact of these FO objective functions on the LQR tuned PID control loops is also highlighted, along with the achievable cost of control.
机译:在本文中,基于连续和离散时间线性二次调节器(LQR)的技术已分别用于设计最佳模拟和离散PID控制器。选择PID控制器增益作为对应于标准二次成本函数的最佳状态反馈增益。接下来,使用遗传算法(GA)来最佳地找到加权矩阵,并与各个最佳状态反馈调节器设计相关联,同时最小化另一个积分性能指标,该指标包括时间积分乘方平方误差(ITSE)和控制器的努力。接下来,将所提出的方法应用于分数阶(FO)积分性能指标。还重点介绍了这些FO目标功能对LQR调整的PID控制回路的影响以及可实现的控制成本。

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