An algorithm for controlling hybrid magnetic bearings using the magnetic field pattern. (English. Russian original) Zbl 1308.93081
J. Comput. Syst. Sci. Int. 52, No. 5, 794-799 (2013); translation from Izv. Ross. Akad. Nauk, Teor. Sist. Upr. 2013, No. 5, 126-131 (2013).
Summary: A novel algorithm and a way of controlling the rotor position in hybrid magnetic bearings based on the pattern of the external magnetic field is presented. A mathematical apparatus for the practical implementation of the proposed control method and algorithm is developed, and computer simulation using Ansys and Maxwell is carried out. Results of experimental verification of theoretical conclusions are presented.
MSC:
| 93B40 | Computational methods in systems theory (MSC2010) |
| 78A50 | Antennas, waveguides in optics and electromagnetic theory |
References:
| [1] | Micro-Turbine Generators, Ed. by M. J. Moore (Wiley, 2002). |
| [2] | I. Kh. Khairullin, F. R. Ismagilov, and V. E. Vavilov, “Determining forces in a hybrid magnetic bearing for high-speed spindles,” Vestn. Ufimsk. Gos. Aviatsionnogo Tekhnich. Univ. 16, 70-74 (2012). |
| [3] | A. B. Al’tman, E. E. Vernikovskii, A. N. Gerberg, et al., Permanent Magnets: Handbook, 2nd ed., Ed. by Yu.M. Pyatin (Energiya, Moscow, 1980) [in Russian]. |
| [4] | Gerasin, A. A.; Ismagilov, F. R.; Khairullin, I. Kh; etal., Analysis of the axial component of the repulsive force in multiring magnetic bearings with the axial direction of magnetization, 14-18 (2012) |
| [5] | B. Heller and V. Hamata, Harmonic Field Effects in Induction Machines (Academia, Prague, 1977; Energiya, Moscow, 1981). |
| [6] | A. Angot, Complements de mathematiques (Paris, 1957; Nauka, Moscow, 1967). |
| [7] | Gerasin, A. A.; Ismagilov, F. R.; Khairullin, I. Kh; etal., Automated control system of a hybrid magnetic bearing (2012) |
| [8] | Gerasin, A. A.; Ismagilov, F. R.; Khairullin, I. Kh; etal., A mathematical model of the system of electromagnetic control of a hybrid magnetic bearing, 30-34 (2013) |
This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.
