DocumentCode
2418734
Title
Asymptotic stability study of induction motor vector control systems with Luemberger observer
Author
Stoicuta, O. ; Pana, T.C.
Author_Institution
Dept. of Control, Univ. of Petrosani, Petrosani
Volume
2
fYear
2008
fDate
22-25 May 2008
Firstpage
242
Lastpage
247
Abstract
In this paper we analyze the asymptotic stability of a vector control system for an induction motor with short-circuited rotor that contains in its loop a Luemberger estimator. The studied control system is based on the direct rotor flux orientation method (DFOC) and the stability study is based upon the linearization theorem around the equilibrium points of the control system, emphasizing the estimated variation domain of the rotor resistance for which the control system remains asymptotically stable when the prescribed speed of the control system is close to zero. The stability study is made in both the continual and discrete cases. The mathematical model of the vector regulating system is made using a value dlambdae-qlambdae linked to stator current. The Luemberger estimator within the regulating system is projected based on the proportionality between the self values of the induction motor and those of the Luemberger estimator.
Keywords
asymptotic stability; electric current control; electric resistance; induction motors; linearisation techniques; machine vector control; magnetic flux; observers; rotors; stators; velocity control; Luemberger estimator; Luemberger observer; asymptotic stability; direct rotor flux orientation; induction motor; linearization; mathematical model; rotor resistance; short-circuited rotor; speed control; stator current; vector control system; vector regulating system; Asymptotic stability; Control system analysis; Control systems; Induction motors; Machine vector control; Mathematical model; Regulators; Rotors; Stability analysis; Stators;
fLanguage
English
Publisher
ieee
Conference_Titel
Automation, Quality and Testing, Robotics, 2008. AQTR 2008. IEEE International Conference on
Conference_Location
Cluj-Napoca
Print_ISBN
978-1-4244-2576-1
Electronic_ISBN
978-1-4244-2577-8
Type
conf
DOI
10.1109/AQTR.2008.4588830
Filename
4588830
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