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Computation of Lorentz Force and 3-D Eddy Current Distribution in Translatory Moving Conductors in the Field of a Permanent Magnet

机译:永磁场中平移运动导体的洛伦兹力和3-D涡流分布的计算

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摘要

Determination of the 3-D eddy current distribution inside a translatory moving conductor under a permanent magnet can accurately be done by using finite-element method (FEM). However, FEM calculations are very expensive, as they require discretization of the whole conductor volume. In this paper, we propose a new technique, to be called boundary element source method (BESM), where only boundary layers are discretized. The BESM is a modification of the hybrid boundary element method (HBEM). In the BESM, the concentrated point sources placed at the centers of boundary elements for the HBEM are replaced by distributed charge density over the area of the boundary element. This is especially useful in the regions, where neighboring boundary meshes significantly affect one another and when calculation point of eddy current is very close or belong to the surface of a boundary element. The method can handle arbitrary geometries of the specimen as well as the defect and arbitrary orientation of the magnetization vector. The accuracy of the proposed method is verified by comparing the results with the solutions obtained from a finite-element model. The proposed BESM approach is shown to be simple, robust, and computationally accurate.
机译:通过使用有限元方法(FEM),可以准确地确定永磁体下平移运动导体内部的3-D涡流分布。但是,FEM计算非常昂贵,因为它们需要离散化整个导体体积。在本文中,我们提出了一种新技术,称为边界元素源方法(BESM),其中仅边界层是离散的。 BESM是对混合边界元方法(HBEM)的修改。在BESM中,位于HBEM边界元素中心的集中点源被边界元素区域上分布的电荷密度所代替。这在相邻的边界网格相互影响很大并且涡流的计算点非常接近或属于边界元素的表面的区域中尤其有用。该方法可以处理样品的任意几何形状以及磁化矢量的缺陷和任意方向。通过将结果与从有限元模型获得的解进行比较,验证了所提方法的准确性。所提出的BESM方法被证明是简单,健壮和计算准确的。

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