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A simple approach for on-line PI controller tuning using closed-loop setpoint responses

机译:使用闭环设定值响应进行在线PI控制器调整的简单方法

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A simple and new procedure has been developed for the PI controller tuningrnof an unidentified process using closed-loop responses. The method requires only onernstep test in the closed-loop system to obtain the proportional gain and integral time. Thernstep test is a setpoint change performed with a proportional only controller whilerndisabling any integral and derivative action. From the setpoint response one observesrnthe overshoot and the corresponding time to reach the peak. In addition one observes thernproportional gain (k_(c0)) and the steady-state offset. Based on a range of first-order withrndelay test processes, a simple analytical correlation has been developed for therncontroller gain (k_c/k_(c0)) as a function of the overshoot. The integral time setting is mainlyrna function of the time to reach the peak. The settings were derived to match the SIMCrntuning rule (with τ_c=θ) which gives good robustness with a gain margin of about 3 andrnsensitivity peak (M_s-value) of about 1.6. The proposed tuning method, originallyrnderived for first-order with delay processes, has been tested on a broad range of otherrnstable and integrating processes. The results using the closed-loop data are comparablernwith the SIMC tuning rule using the open-loop model.
机译:已经为使用闭环响应的PI控制器调节一个未知过程开发了一种简单而新颖的过程。该方法仅需在闭环系统中进行onernstep测试即可获得比例增益和积分时间。阶跃测试是仅使用比例控制器执行的设定值更改,同时禁用任何积分和微分作用。从设定点响应中可以观察到超调和达到峰值的相应时间。另外,人们观察到比例增益(k_(c0))和稳态偏移。基于一系列一阶延迟测试过程,已经针对过冲量为控制器增益(k_c / k_(c0))开发了一种简单的分析相关性。积分时间设置主要是达到峰值时间的功能。导出设置以匹配SIMCrntuning规则(τ_c=θ),该规则具有良好的鲁棒性,增益裕度约为3,灵敏度峰值(M_s值)约为1.6。最初针对带延迟过程的一阶推导方法而提出的调谐方法已经在其他稳定和积分过程中得到了测试。使用闭环数据的结果与使用开环模型的SIMC调整规则具有可比性。

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