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Multi-objective robust control: Design of mixed l(1)/H(infinity) controllers.

机译:多目标鲁棒控制:混合l(1)/ H(infinity)控制器的设计。

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摘要

In robust control design, in order to incorporate classical control into robust control framework, designers have to use weighting functions or similarity scaling. The process of selecting weighting functions requires a considerable amount of expertise and numerous trial-and-error iterations. Thus, when different performance specifications are involved, the design process will become tedious and insufficient.;Hence, multi-objective robust control problems have been the center of attention lately. In these problems, different performance specifications may be addressed directly in the design without approximations or choices of weighting functions. Thus, trial-and-error iterations could be reduced and the design procedure will be simplified.;This dissertation concentrates on mixed ;However, the proposed method suffers from the common drawback with other robust control theories: high order controllers could result from low-order plants and cause numerical problems. Non-trivial process of model reduction becomes an essential step afterwards. A valuable alternative to model reduction is the Linear Matrix Inequalities (LMI) approach. This dissertation will introduce LMI applications in discrete-time robust control design, as well as the LMI approach (parameterization) of obtaining approximate solutions to mixed ;Finally, mixed robust performance problems will be introduced. Some observations and propositions upon further research work will also be discussed.
机译:在鲁棒控制设计中,为了将经典控制纳入鲁棒控制框架,设计人员必须使用加权函数或相似度缩放。选择加权函数的过程需要大量的专业知识和大量的反复试验。因此,当涉及不同的性能规格时,设计过程将变得乏味且不足。因此,近来多目标鲁棒控制问题已成为关注的焦点。在这些问题中,可以在设计中直接解决不同的性能规格,而无需近似或选择加权函数。因此,可以减少反复试验的迭代次数,简化设计过程。;本文着重于混合;然而,该方法存在其他鲁棒控制理论的共同缺陷:高阶控制器可能是低阶控制器的结果。订购工厂并造成数值问题。随后,模型简化的非平凡过程成为必不可少的步骤。简化模型的一种有价值的替代方法是线性矩阵不等式(LMI)方法。本文将介绍LMI在离散时间鲁棒控制设计中的应用,以及LMI方法(参数化)获得混合的近似解;最后,将介绍混合鲁棒性能问题。还将对进一步研究工作提出一些意见和建议。

著录项

  • 作者

    Bu, Juanyu.;

  • 作者单位

    The Pennsylvania State University.;

  • 授予单位 The Pennsylvania State University.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 1997
  • 页码 212 p.
  • 总页数 212
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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