建立了滑块机构下高旋弹的姿态方程,采用逆系统方法对非线性模型进行了解耦控制研究,得到了完整的状态方程,分析了基于逆系统理论解耦的可行性,推导出状态反馈后的a阶伪线性系统和内环控制算法,而后用极点配置原理设计了外环PID(Proport...建立了滑块机构下高旋弹的姿态方程,采用逆系统方法对非线性模型进行了解耦控制研究,得到了完整的状态方程,分析了基于逆系统理论解耦的可行性,推导出状态反馈后的a阶伪线性系统和内环控制算法,而后用极点配置原理设计了外环PID(Proportional Integral Derivative)控制律,形成了完整的闭环控制结构,最后的仿真表明:滑块机构和逆系统方法对高旋弹的姿态控制是有效的,且PID控制律的引入使得此方法更易于工程实现。展开更多
An inverse system method based optimal control strategy was proposed for the shunt hybrid active power filter （SHAPF） to enhance its harmonic elimination performance. Based on the inverse system method, the d-axis a...An inverse system method based optimal control strategy was proposed for the shunt hybrid active power filter （SHAPF） to enhance its harmonic elimination performance. Based on the inverse system method, the d-axis and q-axis current dynamics of the SHAPF system were decoupled and linearized into two pseudolinear subsystems. Then, an optimal feedback controUer was designed for the pseudolinear system, and the stability condition of the resulting zero dynamics was presented. Under the control strategy, the current dynamics can asymptotically converge to their reference states and the zero dynamics can be bounded. Simulation results show that the proposed control strategy is robust against load variations and system parameter mismatches, its steady-state performance is better than that of the traditional linear control strategy.展开更多
文摘建立了滑块机构下高旋弹的姿态方程,采用逆系统方法对非线性模型进行了解耦控制研究,得到了完整的状态方程,分析了基于逆系统理论解耦的可行性,推导出状态反馈后的a阶伪线性系统和内环控制算法,而后用极点配置原理设计了外环PID(Proportional Integral Derivative)控制律,形成了完整的闭环控制结构,最后的仿真表明:滑块机构和逆系统方法对高旋弹的姿态控制是有效的,且PID控制律的引入使得此方法更易于工程实现。
基金Project(61174068)supported by the National Natural Science Foundation of China
文摘An inverse system method based optimal control strategy was proposed for the shunt hybrid active power filter （SHAPF） to enhance its harmonic elimination performance. Based on the inverse system method, the d-axis and q-axis current dynamics of the SHAPF system were decoupled and linearized into two pseudolinear subsystems. Then, an optimal feedback controUer was designed for the pseudolinear system, and the stability condition of the resulting zero dynamics was presented. Under the control strategy, the current dynamics can asymptotically converge to their reference states and the zero dynamics can be bounded. Simulation results show that the proposed control strategy is robust against load variations and system parameter mismatches, its steady-state performance is better than that of the traditional linear control strategy.
