Detail publikace

Analogue Implementation of a Fractional-Order PI^{\lambda} Controller for DC Motor Speed Control

HERENCSÁR, N. KARTCI, A. KOTON, J. ŠOTNER, R. ALAGOZ, A. B. YEROGLU, C.

Originální název

Analogue Implementation of a Fractional-Order PI^{\lambda} Controller for DC Motor Speed Control

Anglický název

Analogue Implementation of a Fractional-Order PI^{\lambda} Controller for DC Motor Speed Control

Jazyk

en

Originální abstrakt

In this paper, an approach to design a fractional-order integral operator s(lambda) where -1 < lambda <0, using an analogue technique, is presented. The integrator with a constant phase angle -80.1 degree (i.e. order lambda = -0.89), bandwidth greater than 3 decades, and maximum relative phase error 1.38% is designed by cascade connection of first-order bilinear transfer segments and first-order low-pass filter. The performance of suggested realization is demonstrated in a fractional-order proportional-integral (FOPI lambda) controller described with proportional constant 1.37 and integration constant 2.28. The design specification corresponds to a speed control system of an armature controlled DC motor, which is often used in mechatronic and other fields of control theory. The behavior of both proposed analogue circuits employing two-stage Op-Amps is confirmed by SPICE simulations using TSMC 0.18 mu m level-7 LA) EN SCN018 CMOS process parameters with +/- 0.9 V supply voltages.

Anglický abstrakt

In this paper, an approach to design a fractional-order integral operator s(lambda) where -1 < lambda <0, using an analogue technique, is presented. The integrator with a constant phase angle -80.1 degree (i.e. order lambda = -0.89), bandwidth greater than 3 decades, and maximum relative phase error 1.38% is designed by cascade connection of first-order bilinear transfer segments and first-order low-pass filter. The performance of suggested realization is demonstrated in a fractional-order proportional-integral (FOPI lambda) controller described with proportional constant 1.37 and integration constant 2.28. The design specification corresponds to a speed control system of an armature controlled DC motor, which is often used in mechatronic and other fields of control theory. The behavior of both proposed analogue circuits employing two-stage Op-Amps is confirmed by SPICE simulations using TSMC 0.18 mu m level-7 LA) EN SCN018 CMOS process parameters with +/- 0.9 V supply voltages.

Plný text v Digitální knihovně

http://hdl.handle.net/11012/184608

Dokumenty

BibTex 


@inproceedings{BUT157236,
  author="Norbert {Herencsár} and Aslihan {Kartci} and Jaroslav {Koton} and Roman {Šotner} and Baris Baykant {Alagoz} and Celaleddin {Yeroglu}",
  title="Analogue Implementation of a Fractional-Order PI^{\lambda} Controller for DC Motor Speed Control",
  annote="In this paper, an approach to design a fractional-order integral operator s(lambda) where -1 < lambda <0, using an analogue technique, is presented. The integrator with a constant phase angle -80.1 degree (i.e. order lambda = -0.89), bandwidth greater than 3 decades, and maximum relative phase error 1.38% is designed by cascade connection of first-order bilinear transfer segments and first-order low-pass filter. The performance of suggested realization is demonstrated in a fractional-order proportional-integral (FOPI lambda) controller described with proportional constant 1.37 and integration constant 2.28. The design specification corresponds to a speed control system of an armature controlled DC motor, which is often used in mechatronic and other fields of control theory. The behavior of both proposed analogue circuits employing two-stage Op-Amps is confirmed by SPICE simulations using TSMC 0.18 mu m level-7 LA) EN SCN018 CMOS process parameters with +/- 0.9 V supply voltages.",
  address="IEEE",
  booktitle="Proceedings of the 2019 IEEE 28th International Symposium on Industrial Electronics (ISIE), Vancouver, Canada",
  chapter="157236",
  doi="10.1109/ISIE.2019.8781237",
  howpublished="electronic, physical medium",
  institution="IEEE",
  year="2019",
  month="june",
  pages="467--472",
  publisher="IEEE",
  type="conference paper"
}