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An optimization approach to the pole-placement design of robust linear multivariable control systems

机译:鲁棒线性多变量控制系统极点设计的优化方法

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Traditional pole-placement methods for calculating state-feedback gains for multivariable regulators or tracking systems do not come with stability robustness guarantees. Even if good robustness happens to be obtained, pole-placement calculation of observer gains for observer-based control systems often results in poor stability margins. In this paper, a parameterization of all feedback gain matrices corresponding to a given set of specified closed-loop pole locations is derived. This parameterization is easily modified for observer gain matrices corresponding to a set of desired observer poles. The feedback or observer gain matrices are calculated by finding the parameters that maximize the H-infinity unstructured stability robustness norm for the given control system. Examples are given showing that the proposed approach yields state feedback regulators with good robustness (better than LQR) and is particularly effective for designing robust observer-based control systems.
机译:用于计算多变量调节器或跟踪系统的状态反馈增益的传统极点放置方法不具有稳定性鲁棒性保证。即使获得了很好的鲁棒性,基于观察者的控制系统的观察者增益的极点位置计算也常常导致稳定性差。在本文中,得出了与一组给定的指定闭环极点位置相对应的所有反馈增益矩阵的参数化。对于与一组所需观察者极点相对应的观察者增益矩阵,可以轻松修改此参数设置。通过找到使给定控制系统的H-无穷大非结构化稳定性鲁棒性范数最大化的参数,可以计算出反馈或观察者增益矩阵。实例表明,所提出的方法能够产生具有良好鲁棒性(优于LQR)的状态反馈调节器,并且对于设计鲁棒的基于观察者的控制系统特别有效。

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