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Sampled-data model for nonlinear coupled Van der Pol oscillators

机译:非线性耦合Van der Pol振荡器的采样数据模型

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For sampled-data controller design of nonlinear continuous-time systems, it is important to derive a good approximate sampled-data model because the exact sampled-data model for nonlinear systems is often unavailable to the controller designers. In the multi-input multi-output (MIMO) case, the authors have proposed an accurate approximate model which includes extra zero dynamics corresponding to the relative degree of the continuous-time nonlinear system. Such extra zero dynamics are called sampling zero dynamics. A more accurate sampled-data model is, however, required when the relative degrees of a continuous-time nonlinear plant are two. The reason is that the closed-loop system becomes unstable when the more accurate sampled-data model has unstable sampling zero dynamics. This paper derives the sampling zero dynamics of the more accurate sampled-data model for coupled Van der Pol oscillators and analyzes the relationship between the stability of the closed-loop system and the stability of the sampling zero dynamics of a proposed model.
机译:对于非线性连续时间系统的采样数据控制器设计,重要的是要获得良好的近似采样数据模型,因为控制器设计人员通常无法获得用于非线性系统的精确采样数据模型。在多输入多输出(MIMO)的情况下,作者提出了一种精确的近似模型,该模型包括与连续时间非线性系统的相对程度相对应的额外零动态。这种额外的零动态被称为采样零动态。但是,当连续时间非线性设备的相对度为2时,则需要一个更准确的采样数据模型。原因是当更精确的采样数据模型具有不稳定的采样零动态时,闭环系统变得不稳定。本文推导了耦合范德波尔振荡器的更精确采样数据模型的采样零动力学,并分析了闭环系统的稳定性与所提出模型的采样零动力学的稳定性之间的关系。

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