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PID CONTROL FOR INTEGRATOR AND DEAD TIME PROCESS

Weidong Zhang, Xiaoming Xu

Open publisher page 7 citations

Abstract

A PID controller design procedure is developed in this paper for the control of processes with integrator and time delay. First, an optimal performance index is defined based on robust control theory. Second, two methods are proposed in the light of the characteristics of the system loop transfer function. A type 2 filter is introduced to meet the requirement of trajectory asymptoticall tracking. And a PID controller is obtained analytically. The feature of the controller is that the nominal performance can be evaluated quantitatively and the robustness can be adjusted conveniently.

About this research paper

What this paper is about

A PID controller design procedure is developed in this paper for the control of processes with integrator and time delay. First, an optimal performance index is defined based on robust control theory. Second, two methods are proposed in the light of the characteristics of the system loop transfer function. A type 2 filter is introduced to meet the requirement of trajectory asymptoticall tracking. And a PID controller is obtained analytically. The feature of the controller is that the nominal performance can be evaluated quantitatively and the robustness can be adjusted conveniently.

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OpenAlex reports 7 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

A PID controller design procedure is developed in this paper for the control of processes with integrator and time delay. First, an optimal performance index is defined based on robust control theory. Second, two methods are proposed in the light of the characteristics of the system loop transfer function. A type 2 filter is introduced to meet the requirement of trajectory asymptoticall tracking. And a PID controller is obtained analytically. The feature of the controller is that the nominal performance can be evaluated quantitatively and the robustness can be adjusted conveniently.

Key concepts: Control theory (sociology), PID controller, Integrator, Robustness (evolution), Transfer function, Dead time, Control engineering, Computer science

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