Coupled axial and transverse currents method for finite element modelling of periodic superconductors

Julien Dular, Fredrik Magnus, Erik Schnaubelt, Arjan Verweij, Mariusz Wozniak
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Abstract

In this paper, we propose the Coupled Axial and Transverse currents (I) (CATI) method, as an efficient and accurate finite element approach for modelling the electric and magnetic behavior of periodic composite superconducting conductors. The method consists of a pair of two-dimensional models coupled via circuit equations to account for the conductor geometrical periodicity. This allows to capture three-dimensional effects with two-dimensional models and leads to a significant reduction in computational time compared to conventional three-dimensional models. After presenting the method in detail, we verify it by comparison with reference finite element models, focussing on its application to twisted multifilamentary superconducting strands. In particular, we show that the CATI method captures the transition from uncoupled to coupled filaments, with accurate calculation of the interfilament coupling time constant. We then illustrate the capabilities of the method by generating detailed loss maps and magnetization curves of given strand types for a range of external transverse magnetic field excitations, with and without transport current.
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用于周期性超导体有限元建模的轴向和横向电流耦合法
在本文中,我们提出了轴向和横向电流(I)耦合(CATI)方法,作为一种高效、精确的有限元方法,用于模拟周期性复合超导导体的电学和磁学行为。该方法由一对通过电路方程耦合的二维模型组成,以考虑导体的几何周期性。这样就可以用二维模型捕捉三维效应,与传统的三维模型相比,大大缩短了计算时间。在详细介绍了该方法之后,我们通过与参考有限元模型的比较对其进行了验证,重点是其在扭曲多丝超导股中的应用。我们特别展示了 CATI 方法捕捉到了从非耦合到耦合丝的过渡,并精确计算了丝间耦合时间常数。然后,我们针对一系列外部横向磁场激励,在有和没有传输电流的情况下,生成了给定磁股类型的详细损耗图和磁化曲线,从而说明了该方法的能力。
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