Lyapunov approach for a pi-controller with anti-windup in a permanent magnet synchronous motor using chopper control
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In: International Journal of Mathematical Models and Methods in Applied Sciences , Vol. 8, No. 1, 2014, p. 49-56.
Research output: Journal contributions › Journal articles › Research › peer-review
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TY - JOUR
T1 - Lyapunov approach for a pi-controller with anti-windup in a permanent magnet synchronous motor using chopper control
AU - Mercorelli, Paolo
PY - 2014
Y1 - 2014
N2 - This paper deals with a parameter set up of a PIregulator to be applied in a system for permanent magnet threephase synchronous motors to obtain a smooth tracking dynamics even though a chopper control structure is included in the drive. In particular, an anti-windup control structure is considered to avoid saturation and conditions on all controller parameters are found which guarantee stability. High performance application of permanent magnet synchronous motors (PMSM) is increasing. In particular, application in electrical vehicles is very much used. The technique uses a geometric decoupling procedure and a Lyapunov approach to perform a PWM control to be used as a chopper. Chopper control structures are very popular because they are very cheap and easy to be realised. Nevertheless, using a chopper control structure smooth tracking dynamics could be difficult to be obtained without increasing the switching frequency because of the discontinuity of the control signals. No smooth tracking dynamics lead to a not comfortable travel effect for the passengers of an electrical vehicle or, more in general, it could be difficult to generate an efficient motion planning if the tracking dynamics are not smooth. The paper presents a technique to minimise these undesired effects. The presented technique is generally applicable and could be used for other types of electrical motors, as well as for other dynamic systems with nonlinear model structures. Through simulations of a synchronous motor used in automotive applications, this paper verifies the effectiveness of the proposed method and discusses the limits of the results.
AB - This paper deals with a parameter set up of a PIregulator to be applied in a system for permanent magnet threephase synchronous motors to obtain a smooth tracking dynamics even though a chopper control structure is included in the drive. In particular, an anti-windup control structure is considered to avoid saturation and conditions on all controller parameters are found which guarantee stability. High performance application of permanent magnet synchronous motors (PMSM) is increasing. In particular, application in electrical vehicles is very much used. The technique uses a geometric decoupling procedure and a Lyapunov approach to perform a PWM control to be used as a chopper. Chopper control structures are very popular because they are very cheap and easy to be realised. Nevertheless, using a chopper control structure smooth tracking dynamics could be difficult to be obtained without increasing the switching frequency because of the discontinuity of the control signals. No smooth tracking dynamics lead to a not comfortable travel effect for the passengers of an electrical vehicle or, more in general, it could be difficult to generate an efficient motion planning if the tracking dynamics are not smooth. The paper presents a technique to minimise these undesired effects. The presented technique is generally applicable and could be used for other types of electrical motors, as well as for other dynamic systems with nonlinear model structures. Through simulations of a synchronous motor used in automotive applications, this paper verifies the effectiveness of the proposed method and discusses the limits of the results.
KW - Engineering
KW - Adaptive control
KW - PD regulators
KW - Velocity control
UR - http://www.scopus.com/inward/record.url?scp=84900381112&partnerID=8YFLogxK
M3 - Journal articles
VL - 8
SP - 49
EP - 56
JO - International Journal of Mathematical Models and Methods in Applied Sciences
JF - International Journal of Mathematical Models and Methods in Applied Sciences
SN - 1998-0140
IS - 1
ER -