Fractional-order [proportional derivative] controller for robust motion control: tuning procedure and validation

  • Luo Y
  • Chen Y
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Abstract

A fractional-order [proportional derivative] (FO-[PD]) controller is proposed for robust motion control systems. Focusing on a class of simplified models for motion control systems, a practical and systematic tuning procedure has been developed for the proposed FO-[PD] controller synthesis. The fairness issue in comparing with other controllers such as the traditional integer order PID (IO-PID) controller and the fractional order proportional derivative (FO-PD) controller has been for the first time addressed under the same number of design parameters and the same specifications. Side-to-side fair comparisons of the three controllers (i.e., IO-PID, FO-PD and FO-[PD]) via both simulation and experimental tests have revealed some interesting facts: (1) IO-PID controller designed may not always be stabilizing to achieve flat-phase specification while both FO-PD and FO-[PD] controllers designed are always stabilizing; (2) Both FO-PD and FO-[PD] controllers outperform IO-PID controller designed in this paper; (3) FO-[PD] controller outperforms FO-PD controller more when the time constant of the motion control system increases. Extensive validation tests on our real-time experimental test-bench illustrate the same.

Author-supplied keywords

  • Controller tuning
  • Fractional calculus
  • Fractional order controller
  • Motion control
  • Robustness

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