z0g1控制器攻克一类非线性系统输出跟踪奇异问题的理论与证明

Yunong Zhang, Y. Wang, Yonghua Yin, Hongzhou Tan, Qingkai Zeng
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引用次数: 6

摘要

对于一类非线性系统,传统的输出跟踪控制器在遇到奇异(即被零除法)问题时是无效的。为了解决奇点问题,Zhang等。提出了一种简单而有效的控制器设计方法,即用梯度动力学(GD)辅助常规控制器,在张氏梯度(ZG)方法框架下得到z0g1控制器。作为深入的研究,本文对z0g1控制器的性能提供了理论和证明,并利用该控制器在完成跟踪控制任务的同时克服了奇异性问题。仿真和实验验证了z0g1控制器的理论分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Theory and Substantiation of z0g1 Controller Conquering Singularity Problem of Output Tracking for a Class of Nonlinear System
The conventional controller for output tracking of a class of nonlinear system is not valid when encountering the singularity (i.e., Division-by-zero) problem. To conquer the singularity problem, Zhang et al. Have proposed a simple yet effective controller design method, i.e., Aiding the conventional controller with gradient dynamics (GD), yielding a z0g1 controller in the framework of Zhang-gradient (ZG) method. As an in-depth research, this paper provides the theory and proof on the performance of this z0g1 controller, which is exploited to conquer the singularity problem while fulfilling the tracking-control task. Besides, simulations and experiments substantiate and complement the theoretical analyses of such a z0g1 controller.
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