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On the Taylor series asymptotic tracking control of robots

机译:机器人的泰勒级数渐近跟踪控制

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Achieving the asymptotic tracking control of electrically driven robot manipulators is a challenging problem due to approximation/modelling error arising from parametric and non-parametric uncertainty. Thanks to the specific property of Taylor series systems as they are universal approximators, this research outlines two robust control schemes using an adaptive Taylor series system for robot manipulators, including actuators' dynamics. First, an indirect adaptive controller is designed such as to approximate an uncertain continuous function by using a Taylor series system in the proposed control law. Second, a direct adaptive scheme is established to employ the Taylor series system as a controller. In both controllers, not only a robustifying term is constructed using the estimation of the upper bound of approximation/modelling error, but the closed-loop stability, as well as the asymptotic convergence of joint-space tracking error and its time derivative, is ensured. Due to the design of the Taylor series system in the tracking error space, our technique clearly has an advantage over fuzzy and neural network-based control methods in terms of the small number of tuning parameters and inputs. The proposed methods are simple, model free in decentralized forms, no need for uncertainty bounding functions and perfectly capable of dealing with parametric and non-parametric uncertainty and measurement noise. Finally, simulation results are introduced to confirm the efficiency of the proposed control methods.
机译:由于参数和非参数不确定性引起的逼近/建模误差,实现电动机器人操纵器的渐近跟踪控制是一个具有挑战性的问题。由于泰勒级数系统是通用逼近器,因此具有特殊的性能,本研究概述了两种适用于机器人操纵器的自适应泰勒级数系统的鲁棒控制方案,包括执行器的动力学特性。首先,在所提出的控制定律中,通过使用泰勒级数系统,设计了一种间接自适应控制器,以逼近不确定的连续函数。其次,建立直接自适应方案以采用泰勒级数系统作为控制器。在这两种控制器中,不仅使用近似/建模误差上限的估计来构造鲁棒项,而且还确保了闭环稳定性以及关节空间跟踪误差及其时间导数的渐近收敛性。 。由于在跟踪误差空间中采用了泰勒级数系统,因此在调整参数和输入的数量较少方面,我们的技术明显优于基于模糊和神经网络的控制方法。所提出的方法是简单的,没有分散形式的模型,不需要不确定性边界函数,并且完全能够处理参数性和非参数性不确定性以及测量噪声。最后,仿真结果被引入以确认所提出的控制方法的效率。

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