1998Unpublished venueRequires access

Nonlinear IMC and PID Controller Designs

Jiawen Dong, Coleman Brosilow

Open publisher page 3 citations

Abstract

A general procedure is proposed for nonlinear IMC and PID controllers for single-input single-output nonlinear systems . The nonlinear IMC and PID controllers are designed to force the system output to track a desired linear closed-loop trajectory, which is tunable via a single, physically meaningful parameter: the trajectory filter time constant. Two illustrative simulation examples are presented, a highly asymmetric fourth order nonlinear process and a nonisothermal Van de Vusse reactor. The nonlinear PID controller performs as well as nonlinear controllers obtained by geometric methods Kravaris, C. and Kantor (1990).

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What this paper is about

A general procedure is proposed for nonlinear IMC and PID controllers for single-input single-output nonlinear systems . The nonlinear IMC and PID controllers are designed to force the system output to track a desired linear closed-loop trajectory, which is tunable via a single, physically meaningful parameter: the trajectory filter time constant. Two illustrative simulation examples are presented, a highly asymmetric fourth order nonlinear process and a nonisothermal Van de Vusse reactor. The nonlinear PID controller performs as well as nonlinear controllers obtained by geometric methods Kravaris, C. and Kantor (1990).

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Available abstract

A general procedure is proposed for nonlinear IMC and PID controllers for single-input single-output nonlinear systems . The nonlinear IMC and PID controllers are designed to force the system output to track a desired linear closed-loop trajectory, which is tunable via a single, physically meaningful parameter: the trajectory filter time constant. Two illustrative simulation examples are presented, a highly asymmetric fourth order nonlinear process and a nonisothermal Van de Vusse reactor. The nonlinear PID controller performs as well as nonlinear controllers obtained by geometric methods Kravaris, C. and Kantor (1990).

Key concepts: Control theory (sociology), PID controller, Nonlinear system, Trajectory, Nonlinear control, Controller (irrigation), Internal model, Filter (signal processing)

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