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Non-uniform grid finite-difference time-domain method for the simulation of electromagnetic distributions

机译:非均匀电网有限差分时间域方法,用于仿真电磁分布

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To solve the memory requirement problem of the FDTD method some previous studies presented subgridding methods that employ two different grid sizes to divide the calculation space. With small structures or on the boundary of different materials a small grid size is used, otherwise a large grid size is used. There are two types of subgridding: the mesh refinement algorithm (MRA) and the variable step size method (VSSM). The MRA makes two runs resulting in a longer computing time. The VSSM varies the step from area to area; this limits its applicability. Both methods use a coarse grid as the boundary of the refinement grid; because the coarse grid is not accurate this affected the refinement result. As a development of the VSSM, the article presents a non-uniform method that can freely use any grid size in the computation area only that the grids are integer times each other. The non-uniform method uses the adjacent grid as the boundary of a smaller grid size, this increases the calculation accuracy. A simulation study of a human thigh section in microwave hyperthermia was examined by this method.
机译:为了解决FDTD方法的内存要求问题,一些先前的研究呈现了使用两种不同网格尺寸的子收集方法,以划分计算空间。具有小的结构或在不同材料的边界上使用小的网格尺寸,否则使用大的网格尺寸。有两种类型的子字符:网格细化算法(MRA)和可变步长方法(VSSM)。 MRA使两次运行产生较长的计算时间。 VSSM从区域到区域的步骤变化;这限制了其适用性。这两种方法都使用粗网作为细化网格的边界;因为粗略网格不准确,这会影响细化结果。作为VSSM的开发,文章呈现了一种不均匀的方法,可以在计算区域中自由地使用任何网格尺寸,仅网格是彼此的整数倍数。非统一方法使用相邻网格作为较小的网格尺寸的边界,这增加了计算精度。通过该方法检查了微波热疗中的人大腿截面的模拟研究。

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