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An Improved Surface Charge Model for the Static Force Calculation Among the Permanent Magnets in Magnetic Bearings or Magnetic Springs

机译:磁轴承或磁弹簧永磁体之间的静力计算的改进表面电荷模型

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This article presents an improved surface charge model for the static force calculation among the permanent magnets (PMs). Generally, there is an error source of the classical surface magnetic charge model due to the assumption of the unit relative permeability. This error source can be ignored for the ferromagnetic actuators but will bring a significant deviation to the ironless devices, such as the magnetic bearings or magnetic springs. To calculate the static force among the PMs more accurately, the estimation for the actual working point of each PM is required. The magnetic field iteration method is used in this article, in which the inner magnetic field intensity of one PM is decided by itself and the external magnetic field sources. By dividing one cuboid magnet into amounts of small cubes, the integral operation can be simplified into the numerical superposition when calculating the average working point. The influences of the number of nodes and iteration times on the model accuracy are analyzed. Finally, two magnetic springs are manufactured and well tested. The static force calculation is based on the expressions of Yonnet and the improved surface charge model. Compared with the classical model, the model error of the improved model can be reduced and the static force values are closer to the 3-D finite-element method (FEM) and experiment results. Furthermore, the improved model has remarkable advantage over the 3-D FEM in aspect of computation time, which is suitable for the design and analysis of the magnetic bearing or magnetic springs.
机译:本文介绍了永磁体(PMS)之间的静力计算的改进的表面电荷模型。通常,由于单位相对渗透率的假设,存在古典磁电荷模型的误差源。对于铁磁执行器,可以忽略此误差源,但将带来对无磁轴承或磁性弹簧的无磁性设备的显着偏差。为了更准确地计算PM之间的静力,需要每个PM的实际工作点的估计。在本文中使用磁场迭代方法,其中一个PM的内磁场强度自身决定和外部磁场源。通过将一个长方体磁铁分成小立方体的量,在计算平均工作点时,可以简化积分操作。分析了节点数量和迭代时间对模型精度的影响。最后,制造了两个磁性弹簧并测试得很好。静力计算基于Yonnet和改进的表面电荷模型的表达式。与经典模型相比,可以减少改进模型的模型误差,并且静态力值更接近3-D有限元方法(FEM)和实验结果。此外,改进的模型在计算时间方面的3-D FEM上具有显着的优点,这适用于磁轴承或磁性弹簧的设计和分析。

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