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A stable three-dimensional subgridding method for both spatial and temporal spaces

机译:用于空间和时间空间的稳定的三维子画面方法

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In this paper we detailed a new three-dimensional Subgridding or Multigrid-FDTD method based on our recently proposed method in two-dimensions. First a 3D spatial subgridding method based on Monk's two-dimensional method is described. Then by using conservation principle we showed the spatial subgridding method is stable, as well as the temporal subgridding method used. Finally, by separating the temporal and spatial perimeter interfaces for subgridding to different positions — the “temporal-spatial” coupled problem is decoupled into two separate independent problems. This decoupling makes the new 3D subgridding method naturally stable for electromagnetic wave propagation problems in both spatial and temporal spaces. Numerical results obtained show no late-time instability after ten million time steps.
机译:在本文中,我们详细介绍了基于我们最近提出的方法的新的三维子分流或多版本FDTD方法。首先,描述了基于Monk二维方法的3D空间子分层方法。然后通过使用守恒原理,我们显示空间子收藏方法是稳定的,以及所使用的时间子分布方法。最后,通过将用于子层面的时间和空间周边接口分开到不同位置 - “时间空间”耦合问题分离成两个单独的独立问题。该去耦使得新的3D子分流方法在空间和时间空间中的电磁波传播问题自然稳定。获得的数值结果显示了一千万时间步骤后没有晚期不稳定。

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