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H-infinity Gain-Scheduled Control for LPV Stochastic Systems

机译:LPV随机系统的H无限增益调度控制

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摘要

A robust control problem for discrete-time uncertain stochastic systems is discussed via gain-scheduled control scheme subject to H-infinity attenuation performance. Applying Linear Parameter Varying (LPV) modeling approach and stochastic difference equation, the uncertain stochastic systems can be described by combining time-varying weighting function and linear systems with multiplicative noise terms. Due to the consideration of stochastic behavior, the stability in the sense of mean square is applied for the system. Furthermore, two kinds of Lyapunov functions are employed to derive their corresponding sufficient conditions to solve the stabilization problems of this paper. In order to use convex optimization algorithm, the derived conditions are converted into Linear Matrix Inequality (LMI) form. Via solving those conditions, the gain-scheduled controller can be established such that the robust a symptotical stability and H-infinity performance of the disturbed uncertain stochastic system can be achieved in the sense of mean square. Finally, two numerical examples are applied to demonstrate the effectiveness and applicability of the proposed design method.
机译:通过基于H-无穷大衰减性能的增益调度控制方案,讨论了离散时间不确定随机系统的鲁棒控制问题。应用线性参数变量(LPV)建模方法和随机差分方程,可以通过将时变加权函数和线性系统与可乘噪声项相结合来描述不确定随机系统。由于考虑了随机行为,因此将均方意义上的稳定性应用于该系统。此外,利用两种李雅普诺夫函数推导它们对应的充分条件,以解决本文的稳定问题。为了使用凸优化算法,将导出的条件转换为线性矩阵不等式(LMI)形式。通过解决这些条件,可以建立增益调度的控制器,从而可以在均方的意义上实现受干扰的不确定随机系统的鲁棒症状稳定性和H-无穷大性能。最后,通过两个数值例子验证了所提设计方法的有效性和适用性。

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  • 来源
    《Mathematical Problems in Engineering》 |2015年第21期|854957.1-854957.14|共14页
  • 作者

    Ku Cheung-Chieh; Chen Guan-Wei;

  • 作者单位

    Natl Taiwan Ocean Univ, Dept Marine Engn, Keelung 202, Taiwan;

    Natl Taiwan Ocean Univ, Dept Marine Engn, Keelung 202, Taiwan;

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