Dynamic parameter tuning in a particular branch of soft computing specially designed for mechanical systems' control

J. Tar, I. Rudas, K. Kozlowski, J. Bitó
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Abstract

A novel and efficient approach invented for the adaptive control of approximately and partially known mechanical systems under unmodeled external dynamic interaction is presented. The method overcomes the limitations of classical feedforward neural network-based approaches via applying uniform structures derived from the Euler-Lagrange equations in the most general and formal level. Being a compromise between the classic hard computing (HC) and soft computing (SC) the typical difficulties as the a priori unknown number of the necessary nodes and free parameters, the scaling problems regarding the applicable range of the parameters are evaded. On this basis a relatively simple uniform structure of reduced number of parameters appropriate for real time tuning can be obtained. Several ancillary procedures also independent of the details of the particular task to be solved are applied to support machine learning, too. The operation of the method is illustrated via simulation in the case of a 3 active and one passive DOF SCARA arm used for polishing the surface of a bell-shaped work-piece.
动态参数整定是软计算的一个特殊分支,专为机械系统的控制而设计
提出了一种新的有效方法,用于在未建模的外部动态交互作用下对近似和部分已知的机械系统进行自适应控制。该方法利用欧拉-拉格朗日方程的统一结构,克服了传统前馈神经网络方法的局限性。作为经典硬计算(HC)和软计算(SC)的折衷,避免了必要节点和自由参数先验未知等典型困难,避免了参数适用范围的缩放问题。在此基础上,可以得到一个相对简单的均匀结构,减少了适合于实时调谐的参数数量。一些辅助程序也独立于要解决的特定任务的细节,用于支持机器学习。以钟形工件表面抛光的3主动1被动自由度SCARA臂为例,通过仿真说明了该方法的操作。
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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