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Symmetry of Magnetostatic Fields Generated by Toroidal Helicoidal Magnets

机译:环形螺旋磁铁产生的静磁场的对称性

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摘要

In this paper, the axial symmetry of the magnetic field generated by a permanent magnet of helicoidal toroidal kind is shown. In the first part of this paper, we illustrate the shape of the magnet and the number of areas where the field is calculated to demonstrate the symmetry. We define quantitatively the size of the toroidal helical magnet and the regions where the magnetostatic field is evaluated. The field is carried out for each angular sector that represents the regions where the magnetic flux density is computed. This calculation is performed with reference to a matrix of points belonging to each sector. Two sets of evaluations are performed. The first one is referred to a less dense matrix of points relative to all the regions. The aim of this computation is to demonstrate the axial symmetry of the field. The second set of calculations concerns the field evaluation using a much higher dense matrix of points. Using these data, we are able to interpolate the same field with a high precision. This second evaluation of the field is carried out with reference to only the flat region facing the first coil of the helical toroidal magnet. The use of an interpolation surface through the final points of the magnetic induction vectors previously computed allows a very fast evaluation of the field virtually in all the infinite points of the angular sector. The symmetry enables us to drastically reduce the time computation of the magnetostatic field in the points of interest.
机译:在本文中,示出了由螺旋环形的永磁体产生的磁场的轴向对称性。在本文的第一部分,我们说明了磁体的形状以及计算磁场以证明对称性的区域数。我们定量地定义了环形螺旋磁铁的大小和静磁场的评估区域。对于代表计算磁通量密度的区域的每个角度扇区执行磁场。参照属于每个扇区的点的矩阵来执行该计算。进行两组评估。第一个是相对于所有区域的点密度较小的矩阵。该计算的目的是证明磁场的轴向对称性。第二组计算涉及使用更高密度的点矩阵进行的现场评估。使用这些数据,我们可以高精度地插值相同的字段。仅参考面对螺旋环形磁体的第一线圈的平坦区域来执行该磁场的第二评估。通过先前计算的磁感应矢量的最终点使用插值曲面,可以对角扇区的所有无限点中的磁场进行非常快速的评估。对称性使我们能够大大减少关注点中静磁场的时间计算。

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