TY - JOUR
T1 - Realizations of fractional-order PID loop-shaping controller for mechatronic applications
AU - Kapoulea, Stavroula
AU - Psychalinos, Costas
AU - Elwakil, Ahmed S.
AU - Hossein Nia Kani, S.H.
PY - 2021
Y1 - 2021
N2 - A novel procedure for the realization of a fractional-order PID loop-shaping controller, suitable for precision control of mechatronic systems, is introduced in this work. Exploiting appropriate tools, the controller function is approximated as a whole, leading to a simple form of integer-order approximation, when compared to the case where each intermediate part of the PID transfer function is approximated. This leads to a direct implementation, composed of conventional active and passive elements. Simulation and experimental results, derived from the OrCAD PSpice simulator and a Field-Programmable Analog Array respectively, verify the efficient functionality of the proposed implementation procedure.
AB - A novel procedure for the realization of a fractional-order PID loop-shaping controller, suitable for precision control of mechatronic systems, is introduced in this work. Exploiting appropriate tools, the controller function is approximated as a whole, leading to a simple form of integer-order approximation, when compared to the case where each intermediate part of the PID transfer function is approximated. This leads to a direct implementation, composed of conventional active and passive elements. Simulation and experimental results, derived from the OrCAD PSpice simulator and a Field-Programmable Analog Array respectively, verify the efficient functionality of the proposed implementation procedure.
KW - Curve-fitting approximation technique
KW - Field-programmable analog array
KW - Fractional-order PID controller
KW - Mechatronics
KW - Padé approximation
UR - http://www.scopus.com/inward/record.url?scp=85106862043&partnerID=8YFLogxK
U2 - 10.1016/j.vlsi.2021.04.009
DO - 10.1016/j.vlsi.2021.04.009
M3 - Article
AN - SCOPUS:85106862043
SN - 0167-9260
VL - 80
SP - 5
EP - 12
JO - Integration
JF - Integration
ER -