The partial loop transfer recovery for servosystems

X. G. Wang, Jingwei Wu, T. Ishihara
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Abstract

A design method of servosystems using the partial LTR (Loop Transfer Recovery) technique is proposed for nonminimum phase plants including finite unstable zeros and output delay. We focus our attention on the feedback property achieved at the plant output side. First, for a factorized plant model, we construct an optimal tracking system with an integral controller that feeds back only the minimum phase state vector. For the output feedback case, we construct a controller that includes a Kalman filter and an optimal prediction for the minimum phase state vector. The transfer function matrix in the right matrix-fraction of the servosystem with the MEF (Minimum-phase Estimate Feedback) integral controller and multiplicative decompositions of the sensitivity matrix at the plant output side are given. Then an application of the partial LTR technique to servosystems is discussed. The feedback property achieved at the plant output side is given with an explicit expression of the sensitivity matrix. Finally, a numerical example is presented to illustrate the feedback property.
伺服系统的部分回路传递恢复
针对包含有限不稳定零和输出延迟的非最小相位对象,提出了一种基于部分LTR(环传递恢复)技术的伺服系统设计方法。我们将注意力集中在工厂输出端的反馈特性上。首先,对于一个工厂模型,我们构造了一个最优跟踪系统,该系统具有只反馈最小相位状态向量的积分控制器。对于输出反馈情况,我们构造了一个包含卡尔曼滤波器和最小相位状态向量的最优预测的控制器。给出了最小相位估计反馈(MEF)积分控制器下伺服系统右矩阵部分的传递函数矩阵和灵敏度矩阵在目标输出端的乘法分解。然后讨论了部分LTR技术在伺服系统中的应用。用灵敏度矩阵的显式表达式给出了装置输出端的反馈特性。最后,给出了一个数值例子来说明反馈特性。
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