DocumentCode
605038
Title
Design of a sliding mode algebraic speed and rotor position observer for the PMSM drive
Author
Arroyo, H. ; Comanescu, Mihai
Author_Institution
Penn State Altoona, Altoona, PA, USA
fYear
2013
fDate
22-25 April 2013
Firstpage
705
Lastpage
708
Abstract
The paper presents a method to estimate the speed and the rotor position of the permanent magnet synchronous motor (PMSM) drive. The development is done using sliding mode theory. The method proposed is based on the model of the PMSM in the stationary reference frame and uses two sliding mode (SM) observers to estimate the variables of interest: the states, the rotor position and the motor speed. A distinct advantage of the proposed approach is that speed is obtained algebraically - some previous speed estimation methods described in the state of the art use adaptation theory; however, this is usually not reliable. In the development, the motor voltages and currents are measured. A first SM observer estimates the EMFs of the PMSM model. Then, these are fed into a second SM observer which estimates the derivatives of the EMFs. The equivalent controls of the two observers are used to compute the speed. The paper discusses some of the approaches available to estimate the speed with known EMFs. The theoretical developments are supported with simulations.
Keywords
angular velocity control; machine control; observers; permanent magnet machines; position control; rotors; synchronous motor drives; variable structure systems; PMSM model; motor speed; permanent magnet synchronous machine drive; rotor position observer; sliding mode algebraic speed observer; sliding mode theory; speed estimation; stationary reference frame; use adaptation theory; Manifolds; Mathematical model; Observers; Permanent magnet motors; Rotors; Switches;
fLanguage
English
Publisher
ieee
Conference_Titel
Power Electronics and Drive Systems (PEDS), 2013 IEEE 10th International Conference on
Conference_Location
Kitakyushu
ISSN
2164-5256
Print_ISBN
978-1-4673-1790-0
Electronic_ISBN
2164-5256
Type
conf
DOI
10.1109/PEDS.2013.6527109
Filename
6527109
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