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MODEL MATCHING AND TARGET FOLLOWING CONTROLS FOR NONLINEAR DISCRETE TIME SYSTEMS: STABILITY OF CONTROLLER

机译:非线性离散时间系统控制下的模型匹配和目标:控制器的稳定性

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The author has recently presented two methods of control system design for nonlinear discrete time systems. One is a model matching control (MMC) which makes the characteristics of the closed loop system identical with that of a desired model. Other is a Target Following Control (TFC) method which makes a system output coincides with that of a desired system. As in other design method, MMC and TFC depend on the stability of the controller. It is well known that the non-minimum phase system in linear case is not easy to be controlled. It is proposed here to use purposely modified values in the controller in order to obtain a stable controller, and then stable system at the cost of model error if the system has unstable zeros. Some simple method is presented in this paper to obtain a stable controller.
机译:作者最近介绍了两种控制系统设计方法,用于非线性离散时间系统。一个是模型匹配控制(MMC),其使得闭环系统的特性与所需模型的特性相同。其他是以下控制(TFC)方法的目标,其使系统输出与所需系统的控制相一致。与其他设计方法一样,MMC和TFC取决于控制器的稳定性。众所周知,不容易控制线性情况下的非最小相位系统。这里建议在控制器中使用故意修改的值,以便获得稳定的控制器,然后在模型误差成本下稳定系统,如果系统具有不稳定的零。本文提出了一些简单的方法,以获得稳定的控制器。

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