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Efficient hybrid finite element-boundary element method for 3-dimensional open-boundary field problems

机译:3维开边界场问题的有效混合有限元边界元方法

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摘要

Highly storage-efficient choices of boundary meshes are devised for hybrid finite element-boundary element analysis in three dimensions, and a computationally efficient algorithm to solve the resulting matrix equations is developed. The boundary mesh makes use of cylindrical symmetry to produce block circulant boundary element matrices with proper choices of basis functions, and results in up to 64-fold reduction in matrix storage. The block circulant nature of the boundary element matrices provides a numerically efficient algorithm for solution of the coupled matrix equations. To demonstrate its efficiency, this hybrid scheme is applied to a three-dimensional magnetostatic field problem, proving storage and computational efficiency. This hybrid scheme is more advantageous than the pure finite-element method with approximate boundary conditions. and allows large three-dimensional open boundary field problems to be solved in small workstations.
机译:针对三维有限元-边界元混合分析,设计了边界网格的高存储效率选择,并开发了一种计算效率高的算法来求解所得矩阵方程。边界网格利用圆柱对称性生成具有适当选择的基函数的块循环边界元素矩阵,并导致矩阵存储减少多达64倍。边界元素矩阵的块循环性质为耦合矩阵方程的求解提供了一种数值有效的算法。为了证明其效率,此混合方案应用于三维静磁场问题,证明了存储和计算效率。这种混合方案比具有近似边界条件的纯有限元方法更具优势。并允许在小型工作站中解决大型三维开放边界场问题。

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