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首页> 外文期刊>Journal of Computational Physics >Computational electrodynamics in material media with constraint-preservation, multidimensional Riemann solvers and sub-cell resolution - PartII, higher order FVTD schemes
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Computational electrodynamics in material media with constraint-preservation, multidimensional Riemann solvers and sub-cell resolution - PartII, higher order FVTD schemes

机译:具有限制保存,多维黎曼求解器和子单元分辨率的材料介质中的计算电动力学 - Partii,高阶FVTD方案

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摘要

The Finite Difference Time Domain (FDTD) scheme has served the computational electrodynamics community very well and part of its success stems from its ability to satisfy the constraints in Maxwell's equations. Even so, in the previous paper of this series we were able to present a second order accurate Godunov scheme for computational electrodynamics (CED) which satisfied all the same constraints and simultaneously retained all the traditional advantages of Godunov schemes. In this paper we extend the Finite Volume Time Domain (FVTD) schemes for CED in material media to better than second order of accuracy.
机译:有限差分时域(FDTD)方案已经提供了计算电动力社区,并且其部分成功源于其满足Maxwell方程中的约束的能力。 即便如此,在本系列的前论文中,我们能够为计算电动(CED)提供二阶准确的Lodunov方案,这满足了所有相同的约束,同时保留了Lodunov方案的所有传统优势。 在本文中,我们将用于在材料介质中CED的有限体积时域(FVTD)方案扩展到更好的准确度。

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