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An Investigation into the Implementation of ADI-FDTD Subgrids in FDTD GPR Modeling

机译:FDTD GPR建模中ADI-FDTD子网格实现的调查

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The implementation of subgrids in the traditional finite-difference time-domain (FDTD) method is often required, especially when structures of fine geometry need to be modeled. Since the FDTD method is conditionally stable, different time-steps should be employed in the main grid and in the subgrid. To overcome the requirement for time interpolation at the boundary between the two grids, an unconditionally stable method, the alternating-direction-implicit (ADI-FDTD) method, has been used in the subgrid. As a result both the main FDTD grid and the subgrid use the same time-step. This paper presents an investigation into the performance of an ADI-FDTD subgrid when it is implemented into the conventional FDTD method.
机译:通常需要在传统的时域有限差分(FDTD)方法中实现子网格,尤其是当需要对精细几何结构进行建模时。由于FDTD方法在条件上是稳定的,因此在主网格和子网格中应采用不同的时间步长。为了克服在两个网格之间的边界进行时间插值的要求,在子网格中使用了一种无条件稳定的方法,即交替方向隐式(ADI-FDTD)方法。结果,主FDTD网格和子网格都使用相同的时间步。本文介绍了将ADI-FDTD子网格实现为常规FDTD方法时的性能。

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