THERMAL SCIENCE

International Scientific Journal

Authors of this Paper

External Links

NUMERICAL SIMULATION OF HEAT DISSIPATION OF SURFACE MOUNTED PERMANENT MAGNET SYNCHRONOUS HUB MOTOR

ABSTRACT
Due to the insulation aging, demagnetization and other problems of the permanent magnet and insulating material in the permanent magnet synchronous hub motor under high temperature, the numerical simulation of the heat dissipation of surface mounted permanent magnet synchronous hub motor is proposed. According to the heat transfer of hub motor, the effect degree of heat conduction, heat convection and heat radiation is obtained, the heat transfer coefficient of each part is calculated, and the influence of motor insulation material on temperature rise is analyzed. The experimental results show that the heat dissipation of hub motor under natural cooling condition is poor, and the internal oil cooling method can effectively improve the heat dissipation of hub motor and reduce the temperature difference. When operating at high speed, this reduces the potential safety hazard.
KEYWORDS
PAPER SUBMITTED: 2021-01-14
PAPER REVISED: 2021-07-07
PAPER ACCEPTED: 2021-07-10
PUBLISHED ONLINE: 2021-10-17
DOI REFERENCE: https://doi.org/10.2298/TSCI2106059L
CITATION EXPORT: view in browser or download as text file
THERMAL SCIENCE YEAR 2021, VOLUME 25, ISSUE Issue 6, PAGES [4059 - 4066]
REFERENCES
  1. Mellor, P. H., et al., Lamped Parameter Thermal Model for Electrical Machines of TEFC Design. Electric Power Applications, IEE Proceedings B, 138 (1991), 5, pp. 205-218
  2. Wrobel, R., et al., Contribution of End-Winding Proximity Losses to Temperature Variation in Electromagnetic Devices. IEEE Transactions on Industrial Electronics, 59 (2012), 2, pp. 848-857
  3. Simpson, N., et al., Estimation of Equivalent Thermal Parameters of Impregnated Electrical Windings. IEEE Transactions on Industry Applications, 49 (2013), 6, pp. 2505-2515
  4. Boglietti, A., et al., Determination of Critical Parameters in Electrical Machine Thermal Models. IEEE Transactions on Industry Applications, 44 (2008), 4, pp. 1150-1159
  5. Shafaie, R., et al., Thermal Analysis of 10-MW-Class Wind Turbine HTS Synchronous Generator, IEEE Transactions on Applied Superconductivity, 24 (2014), 2, pp. 90-98
  6. Dong, L., et al., Fuzzy Control of Chaos in Permanent Magnet Synchronous Motor With Parameter Uncertainties, Acta Physica Sinica, 58 (2009), 3, pp. 1432-1440
  7. Zhao, Z., et al., Dynamic Modeling of Brake in Power-Split DHT and Pressure Tracking Control With Sliding Mode Variable Structure Method, Int. J. of Automotive Technology, 20 (2019), 3, pp. 521-530
  8. Wang, Q., et al., Review of Sensorless Control Techniques for PMSM Drives, IEEJ Transactions on Electrical and Electronic Engineering, 14 (2019), 10, pp. 1543-1552
  9. Parafes' S. G., et al., On One Approach to Design of the Rudder-Drive System Taking into Account the Aeroelastic Stability Requirements, Russian Aeronautics, 63 (2020), 2, pp. 75-82
  10. Yang, M., Gao, Y., Advanced Model Predictive Current Control for Induction Motor Drive System Fed by Indirect Matrix Converter, Journal of Power Electronics, 20 (2020), 2, pp. 466-478
  11. Zhou, Y., et al., Model-free Deadbeat Predictive Current Control of A Surface-Mounted Permanent Magnet Synchronous Motor Drive System, Journal of Power Electronics, 18 (2018), 1, pp. 103-115
  12. Wang, S., et al., Flow Resistance Modeling for Coolant Dissipation within Canned Motor Cooling Loops, Chinese Journal of Mechanical Engineering, 33 (2020), 1, pp. 210-220
  13. Devaki, P., et al., Wall Properties and Slip Consequences on Peristaltic Transport of a Casson Liquid in a Flexible Channel with Heat Transfer, Applied Mathematics and Nonlinear Sciences, 3 (2018), 1, pp. 277-290
  14. Jung, K. T., et al., Characteristics of Linear Actuator Type Vehicle Horn Considering Magnetic Satura-tion and Eddy Current Loss, Journal of Magnetics, 23 (2018), 4, pp. 665-668
  15. Ruzhansky, M. V., et al., On a Very Weak Solution of the Wave Equation for a Hamiltonian in a Singu-lar Electromagnetic Field, Mathematical Notes, 103 (2018), 5-6, pp. 856-858
  16. Yamac, K., et al., A Numerical Scheme for Semilinear Singularly Perturbed Reaction-Diffusion Problems, Applied Mathematics and Nonlinear Sciences, 5 (2020), 1, pp. 405-412
  17. Makarov, D. N., Quantum Entanglement of a Harmonic Oscillator with an Electromagnetic Field, Scien-tific Reports, 8 (2018), 50, pp. 84-87

© 2024 Society of Thermal Engineers of Serbia. Published by the Vinča Institute of Nuclear Sciences, National Institute of the Republic of Serbia, Belgrade, Serbia. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution-NonCommercial-NoDerivs 4.0 International licence