An Influence of Spatial Harmonics on an Electromagnetic Torque of a Symmetrical Six-Phase Induction Machine

被引：2
作者：
Kutsyk, Andriy [1 ,2 ]
Korkosz, Mariusz [1 ]
Semeniuk, Mykola [2 ]
Nowak, Marek [1 ]
机构：
[1] Rzeszow Univ Technol, Fac Elect & Comp Engn, PL-35959 Rzeszow, Poland
[2] Lviv Polytech Natl Univ, Inst Power Engn & Control Syst, UA-79013 Lvov, Ukraine
来源：
ENERGIES | 2023年 / 16卷 / 09期
关键词：
multiphase induction machine; space harmonics; high harmonic content; method of average voltages in integration step; MODEL; TIME; DRIVE;
D O I：
10.3390/en16093813
中图分类号：
TE [石油、天然气工业]; TK [能源与动力工程];
学科分类号：
0807 ; 0820 ;
摘要：
The analyses of the influence of spatial harmonics on the electromagnetic torque of the multi-phase induction machine and reducing this influence are important tasks to ensure the high efficiency of the induction machine. Designing the machine to consider the influence of spatial harmonics is essential to ensure the desired mechanical and energy characteristics. In the case of the sinusoidal winding supply of the induction machine, the magnetomotive force has high spatial harmonics, which are caused by the machine-winding design. The interaction between the 5th, 7th, 11th and 13th spatial harmonics of the winding function and the first time-harmonic of the winding supply causes the appearance of the 6th and 12th harmonics in the electromagnetic torque of the machine. A prototype of the symmetrical six-phase induction machine and the experimental study for the influence of spatial harmonics on the harmonic content of the stator currents in different machine modes are given in this paper. The mathematical model of the six-phase induction machine has been developed using the average voltages in integration step method. The introduction of the harmonic components into the magnetization inductance in the mathematical model of the six-phase induction machine for taking into account the spatial harmonics of the machine-winding function is proposed in this paper. The adequacy of the mathematical model was confirmed by comparing the simulation and experimental results. The harmonic content of the electromagnetic torque, which is caused by spatial harmonic influence, is analyzed.
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页数：16
相关论文
共 38 条
[1]   Effect of Current Harmonic Injection on Constant Rotor Volume Multiphase Induction Machine Stators: A Comparative Study [J].
Abdel-Khalik, Ayman S. ;
Masoud, Mahmoud I. ;
Ahmed, Shehab ;
Massoud, Ahmed M. .
IEEE TRANSACTIONS ON INDUSTRY APPLICATIONS, 2012, 48 (06) :2002-2013
[2]   Recent Advances in the Design, Modeling, and Control of Multiphase Machines-Part I [J].
Barrero, Federico ;
Duran, Mario J. .
IEEE TRANSACTIONS ON INDUSTRIAL ELECTRONICS, 2016, 63 (01) :449-458
[3]   Advanced fault-tolerant control of induction-motor drives for EV/HEV traction applications: From conventional to modern and intelligent control techniques [J].
Benbouzid, Mohamed El Hachemi ;
Diallo, Demba ;
Zeraoulia, Mounir .
IEEE TRANSACTIONS ON VEHICULAR TECHNOLOGY, 2007, 56 (02) :519-528
[4]  
Bojoi R, 2002, PCC-OSAKA 2002: PROCEEDINGS OF THE POWER CONVERSION CONFERENCE-OSAKA 2002, VOLS I - III, P953, DOI 10.1109/PCC.2002.998097
[5]  
Bojoi R., 2006, Transactions of the Institute of Electrical Engineers of Japan, Part D, V126D, P420, DOI 10.1541/ieejias.126.420
[6]  
Carbonieri M, 2019, IEEE ENER CONV, P2321, DOI [10.1109/ecce.2019.8912787, 10.1109/ECCE.2019.8912787]
[7]  
Di Leonardo L, 2020, 2020 INTERNATIONAL CONFERENCE ON ELECTRICAL MACHINES (ICEM), VOL 1, P2553, DOI [10.1109/ICEM49940.2020.9271007, 10.1109/icem49940.2020.9271007]
[8]  
El-Refaie A.M., 2008, P 2008 IEEE IND APPL, P1, DOI [10.1109/08IAS.2008.30, DOI 10.1109/08IAS.2008.30]
[9]  
F. T. Oliveira, 2024, Renewable Energy and Power Quality Journal, V15, DOI [10.24084/repqj15.240, 10.24084/repqj15.240, DOI 10.24084/REPQJ15.240]
[10]   Modular Seven-Leg Switched Reluctance Motor Drive With Flexible Winding Configuration and Fault-Tolerant Capability [J].
Gan, Chun ;
Li, Xue ;
Yu, Zhiyue ;
Ni, Kai ;
Wang, Shuanghong ;
Qu, Ronghai .
IEEE TRANSACTIONS ON TRANSPORTATION ELECTRIFICATION, 2023, 9 (02) :2711-2722
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