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Robust and adaptive learning control design in the iteration domain.

机译:迭代域中的鲁棒和自适应学习控制设计。

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摘要

This dissertation studies robust, monotonically-convergent iterative learning control (ILC) and periodic adaptive learning control (PALO). ILC has been recognized as an efficient method that offers promising performance improvement of controlled systems. The robustness of ILC systems in the iteration domain, however, has not been well addressed. In particular, ILC stability analysis and ILC synthesis related to monotonic convergence (MC) for uncertain systems have not been investigated. This dissertation proposes a unified analysis and design framework for robust monotonically-convergent ILC, using parametric interval concepts, an algebraic Hinfinity approach, and Kalman filtering, all in the iteration domain, using the so-called super-vector framework. Parametric interval concepts enable us to design a less conservative monotonically-convergent ILC system, while considering all possible model uncertainties. By casting Hinfinity techniques and Kalman filtering algorithm into the super-vector framework, the fundamental baseline error of ILC is analytically established. In PALC, the learning control idea is used to solve challenging electromechanical, hard nonlinearity compensation problems. Particularly, non-Lipschitz, time-periodic and state-periodic external disturbances are rejected in the repetition domain. Finally, to make this dissertation self-contained and technically complete, four appendices are included. Appendix A presents an interesting taxonomy of ILC literature. Appendix B shows how to determine the exact bound of the maximum singular value of an interval matrix in general form. Appendix C offers a new scheme for checking the robust stability of interval polynomial matrix systems. Appendix D describes how to better estimate the bound of the power of an interval matrix. Appendices B to D document novel solutions to some fundamental robust interval computational problems that directly support the interval ILC investigation of this dissertation.
机译:本文研究了鲁棒的,单调收敛的迭代学习控制(ILC)和周期自适应学习控制(PALO)。 ILC已被公认为是一种有效的方法,可为受控系统提供有希望的性能改进。但是,ILC系统在迭代域中的健壮性尚未得到很好的解决。尤其是,尚未研究与不确定系统的单调收敛(MC)相关的ILC稳定性分析和ILC合成。本文提出了一个统一的分析和设计框架,用于鲁棒的单调收敛的ILC,使用参数间隔概念,代数Hinfinity方法和卡尔曼滤波,所有这些都在迭代域中,使用所谓的超向量框架。参数间隔概念使我们能够设计一种保守程度较低的单调收敛ILC系统,同时考虑所有可能的模型不确定性。通过将Hinfinity技术和Kalman滤波算法转换为超向量框架,可以分析地确定ILC的基本基线误差。在PALC中,学习控制思想用于解决具有挑战性的机电,硬非线性补偿问题。特别地,在重复域中拒绝非Lipschitz,时间周期和状态周期的外部干扰。最后,为了使本论文具有独立性和技术上的完整性,包括了四个附录。附录A介绍了ILC文献的有趣分类法。附录B展示了如何以一般形式确定间隔矩阵的最大奇异值的精确界限。附录C提供了一种用于检查区间多项式矩阵系统的鲁棒稳定性的新方案。附录D描述了如何更好地估计间隔矩阵的幂的范围。附录B到D记录了一些直接支持区间ILC研究的基本鲁棒区间计算问题的新颖解决方案。

著录项

  • 作者

    Ahn, Hyo-Sung.;

  • 作者单位

    Utah State University.;

  • 授予单位 Utah State University.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 2006
  • 页码 303 p.
  • 总页数 303
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 无线电电子学、电信技术;
  • 关键词

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