光学 精密工程, 2014, 22 (11): 2967, 网络出版: 2014-12-08  

基于场路结合的姿控飞轮驱动电机

Driving motor for attitude control flywheel based on field-circuit method
作者单位
1 中国科学院 长春光学精密机械与物理研究所, 吉林 长春 130033
2 中国科学院大学, 北京 100049
3 大陆汽车电子(连云港)有限公司 长春分公司, 吉林 长春 130033
摘要
常规的姿控飞轮驱动电机的设计只能基于经验通过重复计算得到设计参数, 且无法得到最优参数。本文以磁路法和有限元法(FEM)为基础, 提出以驱动电机的有效径长比为核心的姿控飞轮驱动电机的设计方法。设计磁路时, 首先基于电机的等效电路建立径长比与表征电机性能的参数之间的计算模型, 然后采用拉普拉斯方程的有限元法计算气隙磁通密度和电感用于精确分析电机性能。采用该方法设计了一台5 Nms轮毂驱动型飞轮电机, 仿真分析了电磁转矩脉动和机械特性曲线。 结果显示其调节特性的理论计算值与试验值一致, 电磁结构的最大设计误差为2.9%。该方法适用于姿控飞轮驱动电机的设计, 且具有准确、简洁和快速的特点。
Abstract
Conventional design parameters of attitude control fly wheels motor are calculated repeatly based on experiences and the optimal parameters can not be acquired.On the basis of a circuit method and a Finite Element Method(FEM), this paper proposes a design method for the driving motor of an attitude control flywheel, in which the effective ratio of diameter to length is taken as a design core. The computing model for circuit design was established according to the relationship between the ratio of diameter to length and the parameters of the motor, then the air-gap flux density and the inductance were calculated by using FEM based on Laplaces equation. Finally, the calculated results were used for the accurate analysis of the performance of motor. Moreover, a hub driving motor in an attitude control flywheel with angular moment of 5 Nms was designed and its electromagnetics torque ripple and the mechanical characteristic were simulated. The results show that the regulating characteristics of theoretical calculation is in agreement with that of the experimental results well, and the maximum error of electromagnetic structure is 2.9%. It concludes that this method is suitable for the design of attitude control flywheel motors, and is characterized by higher speeds and good precises.

高庆嘉, 白越, 赵柱, 宫勋, 孙强, 吴一辉. 基于场路结合的姿控飞轮驱动电机[J]. 光学 精密工程, 2014, 22(11): 2967. GAO Qing-jia, BAI Yue, ZHAO Zhu, GONG Xun, SUN Qiang, WU Yi-hui. Driving motor for attitude control flywheel based on field-circuit method[J]. Optics and Precision Engineering, 2014, 22(11): 2967.

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