DocumentCode
1675813
Title
Mathematical Model of a PM Brushless Motor with Different Stator-Rotor Pole Pairs Number
Author
Di Noia, L.P. ; Spina, I. ; Rizzo, Rocco ; La Cascia, D.
Author_Institution
Dept. of Electr. Eng. & Inf. Technol. DIETI, Univ. of Naples Federico II, Naples, Italy
fYear
2013
Firstpage
353
Lastpage
358
Abstract
The paper presents a mathematical model of Permanent Magnet AC brush less machines (PMSM) having a number of stator poles-obtained via the distribution of the three-phase winding- different from the rotor one, realized by the displacement of the permanent magnets. For these so-called ´Fractional-Slot´ motors (where few total slots generate high equivalent number of poles) the available mathematical models appear partial and/or incomplete, despite of numerous designing considerations made in literature. In this paper an analytical approach is developed to point out an instantaneous-values mathematical model with concentrated parameters, that can be suitable for control architecture systems when some simplification hypotheses are added. The model takes into account a general distribution of the armature magneto motive force field, and the total harmonic content of the rotor flux density. The whole MMF harmonic content is then properly reduced and the result is compared to a traditional PMSM model.
Keywords
machine theory; mathematical analysis; permanent magnet motors; rotors; stators; synchronous motors; MMF harmonic content; PM brushless motor; PMSM; armature magneto motive force field; control architecture systems; fractional-slot motors; mathematical model; permanent magnet AC brush less machines; rotor flux density; stator-rotor pole pairs number; three-phase winding distribution; total harmonic content; Brushless motors; Harmonic analysis; Mathematical model; Rotors; Stator windings; Windings; Fractional-Slot PM Motors; PM brushless motors; instantaneous values mathematical model;
fLanguage
English
Publisher
ieee
Conference_Titel
Modelling Symposium (EMS), 2013 European
Conference_Location
Manchester
Print_ISBN
978-1-4799-2577-3
Type
conf
DOI
10.1109/EMS.2013.60
Filename
6779871
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