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A New Adaptive Mesh Refinement Method in FEA Based on\ud Magnetic Field Conservation at Elements Interfaces and Non-\ud conforming Mesh Refinement Technique

机译:一种新的基于有限元的自适应网格细化方法 元件接口和非元件的磁场保护 符合网格细化技术

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摘要

Mesh quality strongly affects the solution accuracy in electromagnetic finite element analysis. Hence, the realization of adequate mesh generation becomes a very important task. Several adaptive meshing methods for automatic adjustments of the mesh density in accordance with the shape and complexity of the analyzed problem, have been proposed. However, the most of them are not enough robust, some are quite laborious and could not be universally used for adaptive meshing of complex analysis models.\udIn this paper, a new adaptive mesh refinement method based on magnetic field conservation at the border between finite elements is proposed. The proposed error estimation method provides easy mesh refinements, generates smaller element within regions with large curvature of the magnetic flux lines. The proposed adaptive mesh refinement method based on non-conforming edge finite elements, which could avoid generation of flat- or ill-shaped elements, was applied to a simple magnetostatic permanent magnet model. To confirm the validity and accuracy, the obtained results were compared with those obtained by means of the Zienkiewich-Zhu (ZZ)\uderror estimator. The results show that the computational error using the proposed method was reduced down to 1.0% compared with that of the ZZ method which yields error of 8.6%, for the same model.
机译:网格质量在很大程度上影响电磁有限元分析中的求解精度。因此,实现足够的网格生成成为非常重要的任务。已经提出了几种自适应网格划分方法,用于根据所分析问题的形状和复杂性自动调整网格密度。但是,它们中的大多数都不足够鲁棒,有些非常费力,不能普遍用于复杂分析模型的自适应网格划分。\ ud本文中,一种基于磁场守恒的有限元之间边界的自适应网格细化新方法建议元素。所提出的误差估计方法提供了容易的网格细化,在具有大磁通线曲率的区域内生成较小的元素。提出的基于不合格边缘有限元的自适应网格细化方法可以避免产生平坦或异形元素,并将其应用于简单的静磁永磁模型。为了确认有效性和准确性,将获得的结果与通过Zienkiewich-Zhu(ZZ)\ uderror估计器获得的结果进行比较。结果表明,与ZZ方法相比,使用该方法的计算误差在相同模型下可降低到1.0%。

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