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Modeling and Control of a Double Inverted Pendulum using LQR with Parameter Optimization through GA and PSO

机译:通过GA和PSO使用参数优化的双倒立摆的建模与控制

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An inverted pendulum system has potential applications in different domains that motivate researchers for new innovative development. An inverted pendulum system is an underactuated, nonlinear, inherently unstable and a multivariable system. The system is modelled mainly through either Euler-Lagrange or Newtonian dynamic formulation. This paper aims to examine the control of a double inverted pendulum (DIP) using pole placement and linear quadratic regulator (LQR) control. To find the optimal parameters of the LQR control law, Genetic Algorithm (GA) and Particle Swarm Optimization (PSO) are used to tune and determine the proper control parameters. Simulations are conducted using MATLAB/Simulink under different circumstances and the performance of each control technique is analyzed and compared in terms of the system rise time, settling time, peak amplitude, and steady state error.
机译:倒立的摆动系统在不同域中具有潜在的应用,这激励了新的创新发展的研究人员。倒置摆动系统是欠施,非线性,固有的不稳定和多变量系统。该系统主要通过Euler-Lagrange或Newtonian动态配方进行建模。本文旨在使用杆子放置和线性二次调节器(LQR)控制来检查双倒立摆(DIP)的控制。为了找到LQR控制法的最佳参数,使用遗传算法(GA)和粒子群优化(PSO)来调整和确定适当的控制参数。在不同情况下使用Matlab / Simulink进行模拟,并在系统上升时间,稳定时间,峰值幅度和稳态误差方面进行分析和比较每个控制技术的性能。

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