Tuning Fractional Order Proportional Integral Controllers Using Dominant Pole Placement Method

Publish Year: 1394
نوع سند: مقاله کنفرانسی
زبان: English
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شناسه ملی سند علمی:

NRIME01_113

تاریخ نمایه سازی: 27 بهمن 1394

Abstract:

This paper presents a method of tuning for fractional order proportional integral controllers for a class offractional order systems. Fractional order proportional integral controller inherits the advantages of the traditionalinteger order PI controller and has one degree of freedom more than the integer order PI controller and it has bettercontrol performance. Based on this characteristic of the FOPI controller, fractional order proportional integral (FOPI)and fractional order [proportional integral] (FO[PI]) controllers proposed and designed based on dominant poleplacement method for the considered class of fractional order systems. The results shows that the proposed methodworks well for the design of fractional order PI controllers.

Keywords:

Integer order PI controller , Fractional order PI controller , FOPI controller , FO[PI] controller

Authors

B Student

M.Sc. Student, Dept. of Mechanical Engineering, Sharif University of Technology, Tehran, Iran

K. Safavi

M.Sc. Student, Dept. of Mechanical Engineering, Sharif University of Technology, Tehran, Iran

H. Salarieh

Associate Professor, Dept. of Mechanical Engineering, Sharif University of Technology, Tehran, Iran

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  • Astrom, K.J. and T. Hagglund, Advanced PID control. 2006: ISA-The ...
  • Ziegler, J.G. and N.B. Nichols, Optimum settings for automatic controllers. ...
  • Astrom, K.. and T. Hagglund _ of PID control. cakl ...
  • Podlubny, I., Fractional Differential Equations. An Introduction to Fractional Derivatives, ...
  • Monje, C.A., et al., Fraction al-order systems and controls: fundamentals ...
  • Valerio, D. and J.S. Da Costa, An introduction to fractional ...
  • Podlubny, I., Fraction al-order systems and PI/sup/spl la m bda//D/sup/spl ...
  • Monje, C.A., et al., Tuning and auto-tuning of fractional order ...
  • Oustaloup, A., J. Sabatier, and P. Lapusse, From fractal robustness ...
  • Lurie, B.J., Th ree-parameter tunable tilt- in tegra l-derivative (TID) ...
  • Narang, A., S.L. Shah, and T. Chen. Tuning of fractional ...
  • Badri, V. and M.S. Tavazoei, On tuning fractional order [proportion ...
  • Chunyang, W., F. Weicheng, and S. Yaowu Tuning fractional order ...
  • Li, H., Y. Luo, and Y.Q. Chen, A fractional order ...
  • Lino, P. and G. Maione. Fractional order PI tuning for ...
  • Luo, Y. and Y. Chen, Fractional order [proportional derivative] controller ...
  • Luo, Y., et al., Tuning fractional order proportional integral controllers ...
  • Shekher, V., P. Rai, and O. Prakash, Tuning and Analysis ...
  • Zamani, M., et al., Design of a fractional order PID ...
  • Zhao, C., D. Xue, and Y.Q. Chen. A fractional order ...
  • Zhe, G. and L. Xiaozhong. Design of fractional order PID ...
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