考虑频率形代价函数的最优数字控制器设计

S. Tamaki, T. Miyazato, Y. Sakuma, H. Kinjo, T. Yamamoto
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引用次数: 0

摘要

本文根据系统的脉冲响应数据和扰动信号的谱密度函数,设计了消除平稳扰动的最优数字反馈控制器。该控制方案采用最小化频率形代价函数的Wiener-Hopf准则。由于控制器的自由参数被构造为FIR滤波器,因此设计最优滤波器的计算简化为求解有限离散时间Wiener-Hopf方程。这个方程通过快速算法递归地求解,每次增加系统的阶数。进一步保证了反馈系统的稳定性。通过对起重机吊载振动控制的仿真和实验验证了该方法的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Design of optimal digital controller considering frequency-shaped cost function
This paper presents the optimal digital feedback controller for eliminating stationary disturbance, the design of which is based on the system's impulse response data and the spectral density function of the disturbance signal. This control scheme adopts the Wiener-Hopf criterion which minimizes the frequency-shaped cost function. Since the free parameter of the controller is constructed as a FIR filter, the computation for designing the optimal filter is reduced to solving the finite discrete-time Wiener-Hopf equation. This equation is solved, recursively, increasing the order of the system each time, via the fast algorithm. Furthermore, the stability of the feedback system is guaranteed. The effectiveness of the proposed method is verified both simulations and experiments by application to the oscillation control of a load hanging from a traveling crane.
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