journal article·2017-05-01Open access

An accurate real-time model of maglev planar motor based on compound Simpson numerical integration

Baoquan Kou, Feng Xing, Lu Zhang, Yiheng Zhou, Jiaqi Liu

AIP Advances· Volume 7· Issue 5

Abstract

To realize the high-speed and precise control of the maglev planar motor, a more accurate real-time electromagnetic model, which considers the influence of the coil corners, is proposed in this paper. Three coordinate systems for the stator, mover and corner coil are established. The coil is divided into two segments, the straight coil segment and the corner coil segment, in order to obtain a complete electromagnetic model. When only take the first harmonic of the flux density distribution of a Halbach magnet array into account, the integration method can be carried out towards the two segments according to Lorenz force law. The force and torque analysis formula of the straight coil segment can be derived directly from Newton-Leibniz formula, however, this is not applicable to the corner coil segment. Therefore, Compound Simpson numerical integration method is proposed in this paper to solve the corner segment. With the validation of simulation and experiment, the proposed model has high accuracy and can realize practical application easily.
Source: crossref · Quality: baseline

Research context

OpenAlex topics: Magnetic Bearings and Levitation Dynamics · Electric Motor Design and Analysis · Electromagnetic Launch and Propulsion Technology

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

Harbin Institute of Technology School of Electrical Engineering and Automation, , Harbin 150001, China

Funding

the China Postdoctoral Science Foundation Funded Project · the Fundamental Research Funds for the Central Universities · the National Natural Science Foundation of China · The National Science and Technology Major Project · the State Key Program of National Natural Science of China under Grant

References (22)

Show source-provided references
1. J. Appl. Phys. · 2008 · 103 · 07E90510.1063/1.2832310 ↗
2. IEEE Trans. Ind. Appl. · 2009 · 45 · 198210.1109/tia.2009.2031783 ↗
3. IEEE Trans. Ind. Electron. · 2012 · 59 · 215710.1109/tie.2011.2146222 ↗
4. J. Precis. Eng. · 1998 · 22 · 6610.1016/s0141-6359(98)00009-9 ↗
5. IEEE Trans. Ind. Appl. · 2010 · 130 · 114710.1541/ieejias.130.1147 ↗
6. IEEE Trans. Magn. · 2012 · 48 · 465810.1109/tmag.2012.2198051 ↗
7. J. Precis. Eng. · 2004 · 28 · 17110.1016/j.precisioneng.2003.08.002 ↗
8. IEEE Trans. Magn. · 2012 · 48 · 357510.1109/tmag.2012.2197602 ↗
9. IEEE Trans. Ind. Appl. · 2008 · 128 · 133310.1541/ieejias.128.1333 ↗
10. IEEE Tran. Magn. · 2010 · 46 · 116710.1109/tmag.2010.2040922 ↗
11. IEEE Trans. Magn. · 2014 · 50 · 39
12. IEEE Trans. Magn. · 2012 · 48 · 311610.1109/tmag.2012.2200464 ↗
13. J. Appl. Phys. · 2012 · 11110.1063/1.3671424 ↗
14. IEEE Trans Plas. Sci. · 2012 · 41 · 121410.1109/tps.2013.2242494 ↗
15. IEEE Trans. Magn. · 2010 · 46 · 165610.1109/tmag.2010.2040589 ↗
16. IEEE Trans. Ind. · 2009 · 45 · 198210.1109/tia.2009.2031783 ↗
17. IEEE Trans. Magn. · 2011 · 47 · 211810.1109/tmag.2011.2131671 ↗
18. IEEE Trans. Magn. · 2007 · 43 · 1510.1109/tmag.2006.886051 ↗
19. IEEE Trans. Magn. · 2011 · 47 · 463510.1109/tmag.2011.2158585 ↗
20. IEEE Trans. Magn. · 2006 · 42 · 205210.1109/tmag.2006.875839 ↗
21. 1–6
22. IEEE Trans. Magn. · 2007 · 43 · 1510.1109/tmag.2006.886051 ↗