首页> 外文会议>World multi-conference on systemics, cybernetics and informatics;WMSCI 2008;ISAS;International conference on Information systems analysis and synthesis >Novel State-Space Self-Tuning Control of Two-Dimensional Linear Discrete-Time Stochastic Systems for Active Fault Tolerant Control
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Novel State-Space Self-Tuning Control of Two-Dimensional Linear Discrete-Time Stochastic Systems for Active Fault Tolerant Control

机译:主动线性容错控制的二维线性离散随机系统的状态空间自校正控制

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A two-dimensional (2-D) state-space self-tuning control (STC) scheme for multi-input multi-output (MIMO) linear discrete-time stochastic systems with actuator faults has been developed in this paper. To develop the 2-D state-space STC design, the 2-D linear discrete-time stochastic system is transformed to, and treated as, a two-dimensional Roesser's (2D-RM) model. A 2-D state-space STC methodology for the 2-D linear discrete-time stochastic system constructs an adjustable auto-regressive moving average (ARMA)-based noise model with estimated state first. The relevant concepts of fault-tolerance along 2-D axes are introduced. For the detection of fault occurrence, a quantitative criterion is developed by comparing the innovation process errors occurring in the Kalman filter estimation algorithm. Also, for faulty system recovery, a 2-D weighting matrix resetting technique is newly developed by adjusting and resetting the covariance matrices of parameter estimate obtained in the Kalman filter estimation algorithm to improve the parameter estimation of the faulty systems. Then, the suboptimal tracker for the 2-D linear system in Roesser's model (RM) has been proposed. The proposed control law can guarantee the closed-loop convergence along both directions to satisfy the tracking performance, even with actuator faults.
机译:本文针对具有执行器故障的多输入多输出(MIMO)线性离散时间随机系统,开发了一种二维(2-D)状态空间自校正控制(STC)方案。为了开发二维状态空间STC设计,将二维线性离散时间随机系统转换为二维Roesser(2D-RM)模型并将其视为二维模型。二维线性离散时间随机系统的二维状态空间STC方法构建了可调整的基于自回归移动平均(ARMA)的噪声模型,该模型首先具有估计状态。介绍了沿二维轴的容错的相关概念。为了检测故障的发生,通过比较在卡尔曼滤波器估计算法中出现的创新过程误差来制定定量标准。另外,对于故障系统的恢复,通过调整和重置在卡尔曼滤波器估计算法中获得的参数估计的协方差矩阵来新开发2-D加权矩阵重置技术,以改进故障系统的参数估计。然后,提出了Roesser模型(RM)中二维线性系统的次优跟踪器。所提出的控制律即使在执行器出现故障的情况下,也可以保证两个方向的闭环收敛,从而满足跟踪性能。

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