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Performance analysis of neural networks applied to robot trajectory following systems.

机译:神经网络的性能分析应用于机器人轨迹跟踪系统。

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摘要

The advantage of neural network controllers to address robot trajectory tracking errors due to dynamic parameter uncertainties has been widely recognized. Despite many publications in the field of neural networks applied to repetitive robotic task execution, the lack of quantitative performance analysis impedes the application of neural networks in industry. The objective of this thesis is to formulate a systematic approach to analyze the mathematical relation between the performance and parameters of the neural network control robot system, i.e., the sensitivity of the system performance to parameters. This provides a better understanding how the neural network controller performs after the neural network is trained, a condition in which robot systems typically operate. First, the complete dynamic system is treated as a two-time-scale dynamics system, based on the perturbation theory. The learning rate is considered as a small parameter, the robot and neural network dynamics are regarded as fast and slow dynamic systems respectively. Then, the solution bound approach is employed to bound the norm of the system solutions. Finally, the influence of the system parameters, such as the robot payload and link mass etc., on the system performance, measured by the system error norm, is investigated using sensitivity analysis. Experimental results obtained with an industrial robot demonstrate the validity of the proposed approach. Above all, the quantification of the performance issue provides further justification for the commercialization of neural networks to robot systems. The future impact of this thesis is that it gives the basis to formulate an approach for synthesis of neural network control systems with guaranteed performance.
机译:神经网络控制器解决由于动态参数不确定性导致的机器人轨迹跟踪错误的优势已广为人知。尽管在神经网络领域中有许多出版物应用于重复性机器人任务执行,但缺乏定量性能分析阻碍了神经网络在工业中的应用。本文的目的是制定一种系统的方法来分析神经网络控制机器人系统的性能和参数之间的数学关系,即系统性能对参数的敏感性。这提供了更好的理解,即在训练了神经网络之后,神经网络控制器是如何工作的,这是机器人系统通常运行的条件。首先,基于微扰理论,将完整的动力学系统视为两级动力学系统。学习速率被认为是一个小参数,机器人和神经网络动力学分别被认为是快速和慢速动力学系统。然后,采用解约束方法来约束系统解的范数。最后,使用灵敏度分析研究了系统参数(如机器人有效负载和链接质量等)对系统性能的影响,该影响是通过系统误差范数来衡量的。用工业机器人获得的实验结果证明了该方法的有效性。最重要的是,性能问题的量化为将神经网络商业化用于机器人系统提供了进一步的理由。本文的未来影响是,它为制定具有保证性能的神经网络控制系统的综合方法提供了基础。

著录项

  • 作者

    Wang, Mingwei.;

  • 作者单位

    University of Toronto (Canada).;

  • 授予单位 University of Toronto (Canada).;
  • 学科 Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2001
  • 页码 114 p.
  • 总页数 114
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 机械、仪表工业;
  • 关键词

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