LQR controller performance via particle swarm optimization and neural networks

Sanjay Joseph Chacko, Rohit Kumar, Rajesh Joseph Abraham
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Abstract

The inverted pendulum‐cart (IPC) control problem has long been a benchmark in the field of control systems due to its inherent instability and nonlinear dynamics. The linear quadratic regulator (LQR) control technique has been proven to be effective in stabilizing the inverted pendulum; however, the challenge lies in finding the optimal control gains that provide the best performance. This article presents a method to address the LQR control design problem for the IPC system which is compared against a particle swarm optimization based LQR and a neural network optimized LQR. The method provides a deterministic approach to finding the weighing matrices Q and R in accordance with the time domain characteristics chosen by the designer, such as settling time and maximum peak overshoot. Results from MATLAB simulations indicate that the suggested strategy has good performance.
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通过粒子群优化和神经网络实现 LQR 控制器性能
由于其固有的不稳定性和非线性动力学特性,倒立摆-小车(IPC)控制问题长期以来一直是控制系统领域的基准问题。线性二次调节器(LQR)控制技术已被证明能有效稳定倒立摆;然而,其难点在于如何找到能提供最佳性能的最优控制增益。本文提出了一种解决 IPC 系统 LQR 控制设计问题的方法,并与基于粒子群优化的 LQR 和神经网络优化的 LQR 进行了比较。该方法提供了一种确定性方法,可根据设计者选择的时域特征(如稳定时间和最大峰值过冲)找到权重矩阵 Q 和 R。MATLAB 仿真结果表明,建议的策略具有良好的性能。
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