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Design, Analysis, and Experiment of Multiring Permanent Magnet Bearings by Means of Equally Distributed Sequences Based Monte Carlo Method

机译:基于蒙特卡罗法的​​同等分布序列的多型永磁轴承的设计,分析和实验

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摘要

Load-carrying capacity analysis is an important procedure for designing the permanent magnet bearing (PMB). Generally, the magnetic force exerted between the ring magnets of PMB can be modeled by means of the equivalent magnetic charge method. In this case, the analytical methods are always simply compared to numerical methods; however, they are restricted by their applicability. The model based on the equivalent magnetic charge method contains multiple integrals; it is difficult to get the simulation results quickly through self-contained function of MATLAB. The equally distributed sequences based Monte Carlo method is used to simplify the complicated mathematical derivation and calculus of bearing capacity characteristics of multiring PMBs, and it might improve the computational efficiency of PMB structure design. The results of the Monte Carlo model are compared with the results of finite element analysis (FEA) using ANSYS, and the error correction factor is presented. The theoretical model is verified by the finite element analysis. Finally, the bearing forces in radial and axial directions of the PMBs with 4 pairs of magnetic rings were tested experimentally; the experiment result is approximately agreed with the simulation analysis. This method will be perfect for the engineering application involving multiring structural design of PMBs.
机译:承载能力分析是设计永磁轴承(PMB)的重要程序。通常,在PMB的环形磁体之间施加的磁力可以通过等同的磁电荷方法进行建模。在这种情况下,分析方法总是与数值方法相比;但是,它们受其适用性的限制。基于等效磁电荷法的模型包含多个积分;通过MATLAB的独立功能很难快速获取模拟结果。基于同等的分布式序列的蒙特卡罗方法用于简化多线PMB的复杂数学推导和支承能力特性的复杂的数学推导和微积分,并且可以提高PMB结构设计的计算效率。将蒙特卡罗模型的结果与使用ANSYS的有限元分析(FEA)的结果进行比较,并且呈现误差校正因子。有限元分析验证了理论模型。最后,通过实验测试了具有4对磁环的PMB的径向和轴向的承载力;实验结果与模拟分析约定。该方法对于涉及PMB的多连续结构设计的工程应用是完美的。

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