几何误差对磁齿轮性能影响的评估

A. Leontaritis, Aydin Nassehi, J. Yon
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引用次数: 1

摘要

本文介绍并比较了利用有限元分析(FEA)和解析技术评估平面几何误差对磁性齿轮性能影响的不同方法。在有限元分析中,即使网格尺寸和类型不变,微小的几何偏差也会导致不同形式的网格生成。然而,为了准确地评估小偏差对性能的影响,特定网格形式的影响必须可以忽略不计。采用不同的扭矩计算方法以及不同的网格参数,以获得特定的网格形式独立性,从而提高计算结果的准确性。观察到麦克斯韦应力张量法和虚功法在计算上都是低效的,如果要进行许多研究,有限元分析就变得不切实际。磁势的解析解为在一定的假设条件下评估磁齿轮提供了一种计算效率高、精度高的方法。这可以使磁性齿轮的性能的敏感性评估相对于制造误差,使设计人员能够适当地指定公差和制造工艺。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Assessing the Effect of Geometric Error on the Performance of Magnetic Gears
This paper presents and compares different methods for assessing the effect of planar geometric errors on the performance of magnetic gears using both Finite Element Analysis (FEA)and analytical techniques. In FEA, small geometrical deviations lead to the generation of different forms of the mesh, even when mesh size and type are constant. However, to accurately assess the effect of small deviations on performance, the influence of the specific mesh form must be negligible. Different torque calculation methods, along with different mesh parameters, have been used to obtain specific mesh form independence and hence accuracy in results. It is observed that both Maxwell's stress tensor and virtual work methods are computationally inefficient and, if many studies are to be conducted, FEA becomes impractical. Analytical solutions of magnetic potential offer a computationally efficient and accurate alternative for assessing magnetic gears under certain assumptions. This could allow the sensitivity of a magnetic gear's performance to be assessed with respect to manufacturing error, enabling the designer to appropriately specify tolerances and manufacturing processes.
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