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多输入–多输出非线性系统的特征模型及在挠性卫星姿态控制中的应用
引用本文:孙多青.多输入–多输出非线性系统的特征模型及在挠性卫星姿态控制中的应用[J].控制理论与应用,2011,28(12):1763-1772.
作者姓名:孙多青
作者单位:河北科技师范学院数学与系统科学研究所,河北秦皇岛066004/中国空间技术研究院北京控制工程研究所,北京100190
基金项目:国家自然科学基金资助项目(60874055); 河北科技师范学院科研创新团队和重点学科建设经费资助项目(CXTD2010-05).
摘    要:研究多输入–多输出(MIMO)高阶非仿射非线性系统的特征建模问题.首先证明了MIMO高阶非仿射非线性系统的特征模型可用二阶时变差分方程组描述,并给出了特征模型的建模误差.然后设计了基于特征模型的自适应模糊广义预测控制器,利用Lyapunov方法分析了闭环系统的稳定性.由于控制结构中使用了分层模糊逻辑系统,从而极大减少了模糊规则和可调参数的个数,提高了控制的实时性.通过对挠性卫星姿态控制的仿真研究验证了所给控制方案的有效性,可实现高精度的姿态控制,且该方法具有较强的鲁棒性.

关 键 词:非仿射非线性系统  特征模型  分层模糊系统  模糊控制  预测控制  卫星姿态控制
收稿时间:2010/8/28 0:00:00
修稿时间:2011/5/11 0:00:00

Characteristic model for multi-input-multi-output nonlinear systems and its application in flexible satellite attitude control
SUN Duo-qing.Characteristic model for multi-input-multi-output nonlinear systems and its application in flexible satellite attitude control[J].Control Theory & Applications,2011,28(12):1763-1772.
Authors:SUN Duo-qing
Affiliation:Institute of Mathematics and Systems Science, Hebei Normal University of Science and Technology; Beijing Institute of Control Engineering, China Academy of Space Technology
Abstract:The characteristic modeling is investigated for multi-input and multi-output higher-order non-affine nonlinear systems. First, we prove that the characteristic model for the above systems can be expressed by a system of quadratic timevarying difference equations and estimate the characteristic modeling errors. Next, we design an adaptive fuzzy generalized predictive controller based on this characteristic model, and analyze the stability of the closed-system using Lyapunov method. Because hierarchical fuzzy logic systems are employed in the control architecture, the number of fuzzy rules and adjustable parameters in a fuzzy logic controller are reduced greatly, thus improving the real-time operation performances of the control. Finally, the results from the control simulation on a flexible satellite attitude validate that the proposed control scheme is effective and has the advantages of high steady-state precision and strong robustness.
Keywords:non-affine nonlinear system  characteristic model  hierarchical fuzzy system  fuzzy control  predictive control  satellite attitude control
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