Publication

Evaluation of two commercial finite element packages for calculating AC losses in 2-D high temperature superconducting strips

Abstract

This paper compares the speed and accuracy of two commercial packages based on the finite element method (FEM) for calculating the AC losses in high temperature superconductors (HTS). The softwares investigated in this paper were COMSOL Multiphysics and FLUX 3D (2D module). This choice was motivated by 1) the ability of the packages to model the nonlinear resistivity of HTS (mandatory condition), 2) the possibility to extend the analysis to 3-D in the future, and 3) the possibility to solve the associate thermal problem (with additional modules). Nevertheless, in this paper, the analysis was restricted to 2-D and no thermal coupling. To generate objective comparisons, the base case of a 2-D rectangular strip was considered under three important regimes, i.e. 1) transport current, 2) perpendicular applied field, and 3) both excitations simultaneously. In all cases, the superconductor was modelled with a classical E-J power-law characteristic. The results are summarized in a number of graphics showing the sensitivity of each package to 1) the number of elements in the mesh, 2) the n-value in the power-law characteristic, and 3) the aspect ratio of the strip.

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Related concepts (35)
High-temperature superconductivity
High-temperature superconductors (abbreviated high-Tc or HTS) are defined as materials with critical temperature (the temperature below which the material behaves as a superconductor) above , the boiling point of liquid nitrogen. They are only "high-temperature" relative to previously known superconductors, which function at even colder temperatures, close to absolute zero. The "high temperatures" are still far below ambient (room temperature), and therefore require cooling.
D-module
In mathematics, a D-module is a module over a ring D of differential operators. The major interest of such D-modules is as an approach to the theory of linear partial differential equations. Since around 1970, D-module theory has been built up, mainly as a response to the ideas of Mikio Sato on algebraic analysis, and expanding on the work of Sato and Joseph Bernstein on the Bernstein–Sato polynomial. Early major results were the Kashiwara constructibility theorem and Kashiwara index theorem of Masaki Kashiwara.
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