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Control oriented H-infinity system identification based robust control design: An iterative procedure.

机译:基于控制的H无限系统识别的鲁棒控制设计:迭代过程。

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摘要

Recently, research interest in robust control design philosophy has resulted in the development of several design tools and paradigms for synthesizing controllers that are robust to plant perturbations and modeling uncertainty. Of particular interest is the robust control design problem set in the {dollar}Hsb{lcub}infty{rcub}{dollar} (H-Infinity) paradigm, as a lot of desirable performance specifications and robustness properties are elegantly incorporated in this paradigm. Subsequently, {dollar}Hsb{lcub}infty{rcub}{dollar} control oriented system identification techniques have been developed to deliver system model descriptions compatible with {dollar}Hsb{lcub}infty{rcub}{dollar} robust control design techniques. To solve any modeling for control design problem in an optimal fashion, a tightly integrated identification and control design procedure is desirable.; In this thesis, we investigate the issues involved in integrating {dollar}Hsb{lcub}infty{rcub}{dollar} control oriented system identification methods with {dollar}Hsb{lcub}infty{rcub}{dollar} robust control design methods. Some convergence properties for successive iteration models derived using {dollar}Hsb{lcub}infty{rcub}{dollar} identification iteratively, are established. Weighted {dollar}Hsb{lcub}infty{rcub}{dollar} identification, which involves pre-filtering the frequency response data used by {dollar}Hsb{lcub}infty{rcub}{dollar} identification algorithms, is proposed to incorporate selective identification bandwidth and to deliver frequency dependent modeling error bounds. The notion of robustly stabilizable and robustly performant sets is defined, in terms of sets of models around the underlying system that are stabilized (and respectively that deliver the desired performance) with the same controller. The existence of these sets provides a convergence framework based on which an integrated, iterative, {dollar}Hsb{lcub}infty{rcub}{dollar} identification and {dollar}Hsb{lcub}infty{rcub}{dollar} robust control design procedure is developed. Each iteration in the proposed procedure involves weighted {dollar}Hsb{lcub}infty{rcub}{dollar} identification followed by {dollar}Hsb{lcub}infty{rcub}{dollar} robust control design, and an estimation of the desired improvement in model accuracy for the next iteration. The identification experiment and the weighting filter for the next modeling iteration are designed to achieve this increased accuracy. The proposed iterative procedure is tractable, computationally feasible and convergent.
机译:近来,对鲁棒控制设计哲学的研究兴趣导致了用于合成对植物扰动和建模不确定性鲁棒的控制器的几种设计工具和范例的开发。特别令人感兴趣的是在(H-Infinity)范式中设置的{Hsb {lcub} infty {rcub} {dollar}(H-Infinity)范式中的鲁棒控制设计问题,因为许多理想的性能规格和鲁棒性已完美地结合到该范式中。随后,开发了{dollar} Hsb {lcub} infty {rcub} {dollar}控制系统识别技术,以提供与{dollar} Hsb {lcub} infty {rcub} {dollar}鲁棒控制设计技术兼容的系统模型描述。为了以最佳方式解决控制设计问题的任何建模,需要紧密集成的识别和控制设计程序。在本文中,我们研究将{dollar} Hsb {lcub} infty {rcub} {dollar}面向控制的系统识别方法与{dollar} Hsb {lcub} infty {rcub} {dollar}鲁棒控制设计方法进行集成所涉及的问题。建立了使用{dollar} Hsb {lcub} infty {rcub} {dollar}迭代迭代得出的连续迭代模型的一些收敛性。提出将加权的{dollar} Hsb {lcub} infty {rcub} {dollar}识别与预选的{dollar} Hsb {lcub} infty {rcub} {dollar}识别算法使用的频率响应数据进行滤波识别带宽并提供与频率有关的建模误差范围。根据围绕底层系统的模型集定义了可鲁棒稳定和可鲁棒性能的集合的概念,这些模型使用同一控制器进行了稳定(并分别提供了所需的性能)。这些集合的存在提供了一个收敛框架,基于该框架,可以进行集成,迭代的{dollar} Hsb {lcub} infty {rcub} {dollar}标识和{dollar} Hsb {lcub} infty {rcub} {dollar}鲁棒控制设计程序已开发。拟议程序中的每次迭代都涉及加权的{dollar} Hsb {lcub} infty {rcub} {dollar}识别,然后是{dollar} Hsb {lcub} infty {rcub} {dollar}鲁棒控制设计,以及对所需改进的估算下次迭代的模型精度。设计用于下一次建模迭代的识别实验和加权滤波器,以实现更高的准确性。所提出的迭代过程是易处理的,计算上可行的并且是收敛的。

著录项

  • 作者

    Bahri, Anju.;

  • 作者单位

    University of Cincinnati.;

  • 授予单位 University of Cincinnati.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 1997
  • 页码 140 p.
  • 总页数 140
  • 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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