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On the $mathcal{T}$ Decomposition Method for PD Controllers of the Low Order Time Delay Process

机译:低阶时滞过程的PD控制器的 $ mathcal {T} $ 分解方法

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The stabilization of Second Order Time Delay Process (SOTDP) with proportional derivative (PD) controllers is considered. A novel procedure following the line of the τ decomposition method is proposed to characterize the space of controller parameters. The division of the space of controller parameters are related to the determination of the purely imaginary roots (PIRs), and the calculation of stable intervals refers to the order of the PIRs. According to our result, analytical formulas on both topics are obtained and the stability switch (under some certain PD controller) versus delay is revealed. Finally, numerical simulations show the effectiveness and correctness.
机译:考虑使用比例微分(PD)控制器来稳定二阶时延过程(SOTDP)。提出了一种遵循τ分解方法的新方法来表征控制器参数的空间。控制器参数空间的划分与纯虚根(PIR)的确定有关,稳定间隔的计算涉及PIR的顺序。根据我们的结果,获得了两个主题的解析公式,并揭示了稳定性切换(在某些PD控制器下)与延迟的关系。最后,数值模拟表明了有效性和正确性。

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