Analysis and Calculation of Friction Loss of High-Speed Permanent Magnetic Shielding Motor
Zhang Wenxiao1, Hu Yan1, Cao Li1, Zhuo Liang2, Liu Aimin1
1. School of Electrical Engineering Shenyang University of Technology Shenyang 110870 China; 2. Guizhou Aerospace Linquan Motor Co. Ltd Guiyang 550008 China
Abstract:In order to obtain the water friction loss and its influencing factors on the rotor surface, a high-speed permanent magnet shielding motor was taken as the research object. Based on the fluid dynamics governing equations and the finite element volume method, through the reasonable setting of the Fluent fluid simulation program, the air gap water friction loss and fluid field distribution of the motor were calculated at room temperature (25 ℃) and standard working conditions. According to the same principle of simulation design and the single variable principle, the influence of rotor speed, shield roughness, and air gap inlet flow velocity on the friction loss of water in the air gap was studied. The results show that the water friction loss is proportional to the 2.88 power of the rotor speed. In the process of increasing motor speed, the flow state of water has a great change that from uniform laminar flow to stable turbulence, and the normal Taylor vortices appear. The water friction loss increases with the roughness of the rotor shield, which is approximately twice that caused by changing the roughness of the stator shield under the same condition. Moreover, the surface roughness of the rotor side has more influence on friction loss. The friction loss increases with the increase of flow velocity, and the loss almost increases linearly with the rotor speed. Four parameter models were established to study the influence of the coupling effect of rotational flow and axial flow on the friction coefficient. Based on the original empirical formula of friction loss, the inlet velocity and rotor speed are represented by dimensionless Reynolds numbers. By the simulation analysis of narrow-gap Taylor-Couette-Poiseuille (TCP) flow with a radius ratio of 0.896 to 0.930, the loss coefficient relationship with the axial Reynolds number and rotational Reynolds number was drawn. The results show that under the premise of a single variable, the friction loss coefficient increases with the increase of axial Reynolds number and decreases with the increase of rotational Reynolds number and radius ratio of the stator to the rotor. The empirical formula of friction loss coefficient for axial and rotational Reynolds numbers is obtained by the nonlinear fitting method. A model is established within this radius ratio, and the simulation results are compared with the empirical prediction formula results. The error is only 1.3 %. The test platform was built to realize the rotating motion of the test prototype driven by the motor. The runner inlet and outlet were set up, and coupling transmission loss and bearing friction loss were ignored. Based on the power conservation criterion of the motor, two sets of prototypes were designed for experimental study. The measured friction loss was compared with the simulation, and the error was within 5 %, which met the engineering requirements.
张文校, 胡岩, 曹力, 卓亮, 刘爱民. 高速永磁屏蔽电机摩擦损耗分析与计算[J]. 电工技术学报, 2023, 38(12): 3122-3129.
Zhang Wenxiao, Hu Yan, Cao Li, Zhuo Liang, Liu Aimin. Analysis and Calculation of Friction Loss of High-Speed Permanent Magnetic Shielding Motor. Transactions of China Electrotechnical Society, 2023, 38(12): 3122-3129.
[1] 杨植, 严新平, 欧阳武, 等. 船舶轮缘推进装置驱动电机及控制方法研究进展[J]. 电工技术学报, 2022, 37(12): 2949-2960. Yang Zhi, Yan Xinping, Ouyang Wu, et al.A review of electric motor and control technology for rim-driven thruster[J]. Transactions of China Electro-technical Society, 2022, 37(12): 2949-2960. [2] Du Longxin, Liu Xiping, Fu Jiesheng, et al.Design and optimization of reverse salient permanent magnet synchronous motor based on controllable leakage flux[J]. CES Transactions on Electrical Machines and Systems, 2021, 5(2): 163-173. [3] 秦雪飞, 沈建新, Nilssen Robert, 等. 高速永磁同步电机在多物理场和变流器约束下的设计[J]. 电工技术学报, 2022, 37(7): 1618-1633. Qin Xuefei, Shen Jianxin, Robert N, et al.Design of high-speed PMSM considering multi-physics fields and power converter constraints[J]. Transactions of China Electrotechnical Society, 2022, 37(7): 1618-1633. [4] 狄冲, 鲍晓华, 潘晋, 等. 基于Elmer开源有限元平台的铁氧体辅助同步磁阻电机的建模和分析[J]. 电工技术学报, 2022, 37(5): 1136-1144. Di Chong, Bao Xiaohua, Pan Jin, et al.Modelling and analysis of a ferrite assisted synchronous reluctance machine based on the open-source platform Elmer[J]. Transactions of China Electrotechnical Society, 2022, 37(5): 1136-1144. [5] 高起兴, 王晓琳, 顾聪, 等. 基于多耦合特性的整体支撑式超高速微型永磁电机设计[J]. 电工技术学报, 2021, 36(14): 2989-2999. Gao Qixing, Wang Xiaolin, Gu Cong, et al.Design of ultra high speed micro permanent magnet motor with integrated support type based on multi coupling characteristics[J]. Transactions of China Electro-technical Society, 2021, 36(14): 2989-2999. [6] 王琳. 离心机用高速永磁同步电机温度场及水冷分析[D]. 湘潭: 湘潭大学, 2018. [7] 张凤阁, 杜光辉, 王天煜, 等. 高速电机发展与设计综述[J]. 电工技术学报, 2016, 31(7): 1-18. Zhang Fengge, Du Guanghui, Wang Tianyu, et al.Review on development and design of high speed machines[J]. Transactions of China Electrotechnical Society, 2016, 31(7): 1-18. [8] 母玉. 变频超高速电机摩擦损耗及热流场研究[D]. 哈尔滨: 哈尔滨理工大学, 2021. [9] 陈鹏, 朱宪然, 鱼振民. 开关磁阻电动机流场分析及风摩损耗计算[J]. 微特电机, 2008, 36(2): 20-23. Chen Peng, Zhu Xianran, Yu Zhenmin.Flow simulation of switched reluctance motor and aero-dynamic losses calculation[J]. Small & Special Electrical Machines, 2008, 36(2): 20-23. [10] Nachouane A B, Abdelli A, Friedrich G, et al.Estimation of windage losses inside very narrow air gaps of high speed electrical machines without an internal ventilation using CFD methods[C]//2016 XXII International Conference on Electrical Machines (ICEM), Lausanne, Switzerland, 2016: 2704-2710. [11] Wang Shengde, Yao Zhenqiang, Shen Hong.Flow resistance modeling for coolant distribution within canned motor cooling loops[J].Chinese Journal of Mechanical Engineering, 2020, 33(1): 1-11. [12] Yamada Y.Torque resistance of a flow between rotating Co-axial cylinders having axial flow[J]. Bulletin of JSME, 1962, 5(20): 634-642. [13] Vieira Neto J L, Martins A L, Neto A S, et al. CFD applied to turbulent flows in concentric and eccentric annuli with inner shaft rotation[J]. The Canadian Journal of Chemical Engineering, 2011, 89(4): 636-646. [14] Huang Ziyuan, Fang Jiancheng, Liu Xiquan, et al.Loss calculation and thermal analysis of rotors supported by active magnetic bearings for high-speed permanent-magnet electrical machines[J]. IEEE Transactions on Industrial Electronics, 2016, 63(4): 2027-2035. [15] Guo Chao, Huang Shoudao, Wang Jiabao, et al.Design of cryogenic permanent magnet synchronous motor for submerged liquefied natural gas pump[J]. IEEE Transactions on Magnetics, 2018, 54(11): 1-5. [16] 戈宝军, 温亚垒, 王立坤, 等. LNG泵用低温高速永磁电机转子摩擦损耗研究[J]. 电机与控制学报, 2021, 25(10): 31-38. Ge Baojun, Wen Yalei, Wang Likun, et al.Research on rotor friction loss of cryogenic high-speed permanent magnet motor for LNG pump[J]. Electric Machines and Control, 2021, 25(10): 31-38. [17] Zou Jibin, Qi Wenjuan, Xu Yongxiang, et al.Design of deep sea oil-filled brushless DC motors con-sidering the high pressure effect[J]. IEEE Transa-ctions on Magnetics, 2012, 48(11): 4220-4223. [18] Saari J.Thermal analysis of high-speed induction machines[M]. Helsinki: Helsinki University of Tech-nology, 1998. [19] 薛亚波. 核主泵屏蔽电机间隙流动规律与水力损耗特性研究[D]. 上海: 上海交通大学, 2016. [20] 曹力, 胡岩, 卓亮. 高速永磁屏蔽电机损耗分析与温升研究[J]. 微电机, 2021, 54(4): 11-15, 31. Cao Li, Hu Yan, Zhuo Liang.Study on loss analysis and temperature rise of high-speed permanent magnet shielded motor[J]. Micromotors, 2021, 54(4): 11-15, 31. [21] 梁艳萍, 张广超, 高莲莲, 等. 核主泵驱动电动机屏蔽套涡流损耗混合算法研究[J]. 电工技术学报, 2018, 33(5): 1015-1023. Liang Yanping, Zhang Guangchao, Gao Lianlian, et al.Research on hybrid algorithm of can losses in double canned induction motor for nuclear pump[J]. Transa-ctions of China Electrotechnical Society, 2018, 33(5): 1015-1023. [22] Paoletti M S, Lathrop D P.Angular momentum transport in turbulent flow between independently rotating cylinders[J]. Physical Review Letters, 2011, 106(2): 024501.