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Computation of Axisymmetrical Open-Boundary Eddy-Current Field Problems Using A Hybrid Finite Element - Analytical Approach

机译:混合有限元计算轴对称开边界涡流场问题

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摘要

This paper presents a new approach for modeling open boundary conditions in axisymmetric eddy-current field problems that is considerably simpler and more efficient than the existing alternatives. The approach is called hybrid finite element -analytical approach, because it combines a closed form solution for the exterior region with a finite element discretization of the interior region for axisymmetric geometry. In the hybrid finite element-analytical approach, the total field region is divided into an interior region Ω_I and an exterior region Ω_e by a half circular boundary Γ. The exterior region may be solved analytically using the separation of variables procedure. Substituting this solution into the functional for the integrodifferential equation of axisymmetrical eddy-current field problems, results in a symmetric matrix equation that is solved for the field. The method is applied to illustrative eddy-current problems, and the numerical results of example are compared with those obtained by analytical solution.
机译:本文提出了一种对轴对称涡流场问题中的开放边界条件进行建模的新方法,该方法比现有的替代方法更简单,更有效。该方法称为混合有限元分析方法,因为它结合了外部区域的封闭形式解和轴对称几何形状的内部区域的有限元离散化。在混合有限元分析方法中,整个场区域被半圆形边界Γ分为内部区域Ω_I和外部区域Ω_e。外部区域可以使用变量分离程序解析地求解。将该解决方案代入轴对称涡流场问题积分微分方程的泛函中,得到一个针对该场求解的对称矩阵方程。将该方法应用于说明性的涡流问题,并将实例的数值结果与通过解析解获得的数值结果进行比较。

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