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High-order vector bases for computational electromagnetics

机译:计算电磁学的高阶矢量基

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New families of hierarchical curl and divergence-conforming vector bases for the most commonly used two — and three-dimensional cells are directly constructed from orthogonal scalar polynomials to enhance their linear independence, which is a simpler process than an orthogonalization applied to the final vector functions. These functions span the mixed-order (or reduced) spaces of Nédélec and can be used to deal with structures meshed by a mixture of cells of different geometry.
机译:由正交标量多项式直接构建用于最常用的二维和三维像元的新的层次卷曲和散度符合向量基族,以增强其线性独立性,这比应用于最终向量函数的正交化过程更简单。这些函数跨越Nédélec的混合阶(或降阶)空间,可用于处理由不同几何形状的单元的混合网格划分的结构。

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