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A generalized finite-volume time-domain algorithm for solving maxwell's equations on arbitrary irregular grids

机译:求解任意不规则网格上麦克斯韦方程组的广义有限体积时域算法

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摘要

Generally, the solution of Maxwell's equations on irregularly shaped computation domains is carried out using the Finite-Element of Finitie-Volume numerical techniques. However, Finite-Element methods can be rather computationally expensive when solving Maxwell's equations in the Time-Domain, since the method has to solve a large sparse matrix system at every iteration [3]. On the other hand, the Finite-Volume technique can be implemented explicityly using an appropriately chosen time marching strategy to advance the solution in time. In this case, matrix inversion is avoided.
机译:通常,在不规则形状的计算域上使用麦克斯韦方程组的解法是使用有限体积数值技术的有限元法进行的。然而,在时域中求解麦克斯韦方程组时,有限元方法在计算上可能会相当昂贵,因为该方法每次迭代都必须求解大型的稀疏矩阵系统[3]。另一方面,可以使用适当选择的时间行进策略来明确实施有限体积技术,以及时解决问题。在这种情况下,避免了矩阵求逆。

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