Numerical Analysis and Preliminary Experimental Validation of a Heteropolar Electrodynamic Bearing

Authors

  • V. Kluyskens Université Catholique de Louvain, Center for Research in Mechatronics, Louvain, Belgium
  • B. Dehez Université Catholique de Louvain, Center for Research in Mechatronics, Louvain, Belgium
  • C. Dumont 1 Université Catholique de Louvain, Center for Research in Mechatronics, Louvain, Belgium
  • A. Musolino University of Pisa, DESTEC, Department of Energy and Systems Engineering, Italy
  • R. Rizzo University of Pisa, DESTEC, Department of Energy and Systems Engineering, Italy

Keywords:

Coupled analysis, electrodynamic bearings, integral formulation, permanent magnets

Abstract

In this paper we describe the numerical simulations of a Heteropolar Electrodynamic Bearing and compare them with some experimental data taken on a prototype in quasi-static state. The device is composed of a cylindrical permanent magnet rotor and six coils fixed onto the stator. The system has been simulated by means of a dedicated numerical code (“EN4EM” - Electric Network for Electromagnetics), previously developed for research purposes. The software is based on a 3D integral formulation and it is able to numerically simulate coupled multi-degree of freedom electro/mechanical problems. The comparison between computed and measured data are fully satisfactory.

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References

G. Schweitzer and E. H. Maslen, Magnetic Bearings: Theory, Design and Application to Rotating Machinery. New York, NY, USA: Springer, 2009.

A. Looser and J. W. Kolar, “An active magnetic damper concept for stabilization of gas bearings in high-speed permanent-magnet machines,” IEEE Trans. Ind. Electron., vol. 61, no. 6, pp. 3089-3098, June 2014.

R. F. Post and D. D. Ryutov, “Ambient-temperature passive magnetic bearings: Theory and design equations,” in Proc. 6th Int. Symp. Magn. Bearings, pp. 110-122, Aug. 1998.

S. Earnshaw, “On the nature of the molecular forces which regulate the constitution of the luminiferous ether,” Trans. Cambridge Philosoph. Soc., vol. 7, pp. 97-112, 1842.

J. G. Detoni, “Progress on electrodynamic passive magnetic bearings for rotor levitation,” Proc. Inst. Mech. Eng. C, J. Mech. Eng. Sci., vol. 228, no. 10, pp. 1829-1844, 2014.

C. Dumont, V. Kluyskens, and B. Dehez, “Nullflux radial electrodynamic bearing,” IEEE Trans. Magn., vol. 50, no. 10, Oct. 2014.

N. Amati, X. De Lépine, and A. Tonoli, “Modeling of electrodynamic bearings,” J. Vibrat. Acoust., vol. 130, no. 6, p. 061007, Oct. 2008.

V. Kluyskens and B. Dehez, “Dynamical electromechanical model for magnetic bearings subject to eddy currents,” IEEE Trans. Magn., vol. 49, no. 4, pp. 1444-1452, Apr. 2013.

A. V. Filatov and E. H. Maslen, “Passive magnetic bearing for fly-wheel energy storage systems,” IEEE Trans. Magn., vol. 37, no. 6, pp. 3913-3924, Nov. 2001.

J. G. Detoni, F. Impinna, A. Tonoli, and N. Amati, “Unified modelling of passive homopolar and heteropolar electrodynamic bearings,” J. Sound Vibrat., vol. 331, no. 19, pp. 4219-4232, Sep. 2012.

A. Rahideh and T. Korakianitis, “Analytical opencircuit magnetic field distribution of slotless brushless permanent-magnet machines with rotor eccentricity,” IEEE Trans. Magn., vol. 47, no. 12, pp. 4791-4808, Dec. 2011.

A. Tonoli, N. Amati, F. Impinna, J. G. Detoni, H. Bleuler, and J. Sandtner, “Dynamic modeling and experimental validation of axial electrodynamic bearings,” in Proc. of the 12th Int. Symposium on Magnetic Bearings, p. 68-73, 2011.

B. Davat, Z. Ren, and M. Lajoie-Mazenc, “The movement in field modeling,” IEEE Trans. on Mag., vol. 21, no. 6, pp. 2296-2298, Nov. 1985.

A. Bossavit, Computational Electromagnetism: Variational Formulations, Complementarity, Edge Elements. Academic Press, 1998.

D. Rodger, H. C. Lai, and P. J. Leonard, “Coupled elements for problems involving movement,” IEEE Trans. on Mag., vol. 26, no. 2, pp. 548-550, Mar. 1990.

R. Albanese and G. Rubinacci, “Integral formulation for 3D eddy-current computation using edge elements,” IEEE Proceedings A (Physical Science, Measurement and Instrumentation, Management and Education, Reviews), vol. 135, no. 7, pp. 457- 462, 1988.

E Tripodi, A Musolino, R Rizzo, and M Raugi, “A new predictor-corrector approach for the numerical integration of coupled electromechanical equations,” Int. J. for Num. Meth. in Eng., vol. 105, no. 4 pp. 261-285, 2016.

A. Musolino, R. Rizzo, M. Toni, and E. Tripodi, “Modeling of electromechanical devices by GPUaccelerated integral formulation,” Int. Jour. of Num. Mod. in Electron. Network, Dev. and Field, vol. 26, pp. 376-396, 2013.

V. Di Dio and L. Sani, “Coupled electromechanical analysis of a permanent-magnet bearing,” ACES Journal, vol. 32, no. 8, pp. 736-741, Aug. 2017.

M. G. Iachininoto, et al., “Effects of exposure to gradient magnetic fields emitted by nuclear magnetic resonance devices on clonogenic potential and proliferation of human hematopoietic stem cells,” Bioelectromagnetics, vol. 37, no. 1 pp. 201-211, 2016.

C. Dumont, V. Kluyskens, and B. Dehez, “Design and experimental testing of a heteropolar electrodynamic bearing,” 2nd IEEE Conference on Advances in Magnetics, LaThuile, Italy, Feb. 2018.

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Published

2019-04-01

How to Cite

[1]
V. Kluyskens, B. Dehez, C. Dumont, A. Musolino, and R. Rizzo, “Numerical Analysis and Preliminary Experimental Validation of a Heteropolar Electrodynamic Bearing”, ACES Journal, vol. 34, no. 04, pp. 506–511, Apr. 2019.

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