Design of a Tracking Controller Based on Machine Learning

IF 3.4 Q1 ENGINEERING, MECHANICAL
Dieter Bestle, Sanam Hajipour
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引用次数: 0

Abstract

Tracking control of multibody systems is a challenging task requiring detailed modeling and control expertise. Especially in the case of closed-loop mechanisms, inverse kinematics as part of the controller may become a game stopper due to the extensive calculations required for solving nonlinear equations and inverting complicated functions. The procedure introduced in this paper substitutes such advanced human expertise by artificial intelligence through the utilization of surrogates, which may be trained from data obtained by classical simulation. The necessary steps are demonstrated along a parallel mechanism called λ-robot. Based on its mechanical model, the workspace is investigated, which is required to set proper initial conditions for generating data covering the used operation space of the robot. Based on these data, artificial neural networks are trained as surrogates for inverse kinematics and inverse dynamics. They provide forward control information such that the remaining error behavior is governed by a linear ordinary differential equation, which allows applying a linear quadratic regulator (LQR) from linear control theory. An additional feedback loop of the tracking error accounts for model uncertainties. Simulation results validate the applicability of the proposed concept.

Abstract Image

基于机器学习的跟踪控制器设计
多体系统的跟踪控制是一项具有挑战性的任务,需要详细的建模和控制专业知识。特别是在闭环机构的情况下,由于求解非线性方程和求复杂函数的逆运算需要大量的计算,逆运动学作为控制器的一部分可能会成为游戏的阻碍。本文介绍的程序通过利用代理人,可以从经典模拟获得的数据中训练代理人,用人工智能代替这些先进的人类专业知识。必要的步骤演示沿平行机构称为λ-机器人。在其力学模型的基础上,对其工作空间进行了研究,为生成覆盖机器人使用的操作空间的数据,需要设置合适的初始条件。基于这些数据,训练人工神经网络作为逆运动学和逆动力学的代理。它们提供前向控制信息,使得剩余的误差行为由线性常微分方程控制,这允许应用线性控制理论中的线性二次调节器(LQR)。跟踪误差的附加反馈回路解释了模型的不确定性。仿真结果验证了所提概念的适用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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CiteScore
3.50
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0.00%
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