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New PI-PD Controller Design Strategy for Industrial Unstable and Integrating Processes with Dead Time and Inverse Response

机译:新的PI-PD控制器设计策略,用于工业不稳定和集成流程的流程和逆响应

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Industrial processes of unstable/integrating nature having a dead time and inverse response characteristics are challenging to control. For controlling such processes, double-loop control structures have proven to be more efficient than conventional PID controllers in a unity feedback configuration. Therefore, a new design method to obtain PI-PD controller settings is proposed for a set of unstable/integrating plant models with dead time and inverse response. The stabilizing proportional–derivative (PD) controller is designed using maximum sensitivity considerations and Routh–Hurwitz stability criteria. The PI controller settings are obtained by comparing the first and second derivatives of expected and actual closed-loop transfer functions about the origin of the s-plane. Adjustable parameters of the inner and outer loops are selected such that the desired value of maximum sensitivity is achieved. Simulation studies are conducted on some benchmark linear and nonlinear plant models used in literature. Robustness of the proposed design is analyzed with perturbed plant models, and quantitative performance measures are computed. It is found that the proposed design yields enhanced and robust closed-loop response than some contemporary works.
机译:具有死区时间和反应响应特征的不稳定/整合性质的工业过程是具有挑战性的。为了控制这样的过程,已经证明,在UNICS反馈配置中,双环控制结构比传统的PID控制器更有效。因此,提出了一种获得PI-PD控制器设置的新设计方法,用于一组不稳定/集成的工厂模型,具有死区时间和逆响应。稳定的比例衍生物(PD)控制器使用最大的灵敏度考虑和Routh-Hurwitz稳定标准设计。通过比较关于S平面的原点的预期和实际闭环传递函数的第一和第二导数来获得PI控制器设置。选择内部和外环的可调节参数,使得实现了最大灵敏度的所需值。在文献中使用的一些基准线性和非线性植物模型进行仿真研究。拟议设计的鲁棒性分析了扰动的工厂模型,并计算了定量性能措施。结果发现,所提出的设计能够提高和强大的闭环响应,而不是一些现代作品。

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