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Charge correction formulation on the staircase edges and effective length of inclined wires in FDTD mesh

机译:在FDTD网格中对楼梯边缘的电荷校正配方和倾斜线的有效长度

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摘要

This work presents improvements for inclined thin wire simulation in finite-difference time-domain (FDTD). Modelling of the corners of staircase geometries is proposed by adding the accumulated charges at an edge region. This correction is important due to the delay of the electromagnetic fields propagation on the stairs. To test the validity of the proposition, the v-dipole fed by a resistive voltage source is designed and implemented. A significant improvement can be noted in the calculation of the impedance when the stairs of the geometry are more discretised and the charge correction is applied. Also, a surprising outcome is issued when the stair formed by an inclined thin wire has only one cell per stair: a perfect emulation of an inclined wire happens when the charge correction is applied, showing that a correction of the propagation time of the electromagnetic fields is automatically performed. Based on the propagation time adjustments, an effective length model has also been proposed to emulate the real size of the inclined wire by the size correction of the staircase geometry. Although the effective length depends on the FDTD parameters initial setup, it has a fast response and a low complexity implementation with good accuracy.
机译:该工作提高了有限差分时域(FDTD)中的倾斜细线仿真的改进。通过在边缘区域添加累积的电荷来提出楼梯几何形状的角落的建模。由于楼梯上的电磁场传播延迟,这种校正很重要。为了测试该命题的有效性,设计并实现了通过电阻电压源进料的V-偶极子。当几何体的楼梯更加离散时,可以在计算阻抗的计算中进行显着改进,并且施加电荷校正。此外,当由倾斜的薄线形成的阶段仅有一个单元时,发出了令人惊讶的结果:当施加电荷校正时,倾斜导线的完美仿真,表明电磁场的传播时间校正自动执行。基于传播时间调整,还提出了有效的长度模型来通过阶梯几何的尺寸校正模拟倾斜线的实际尺寸。虽然有效长度取决于FDTD参数初始设置,但它具有快速响应和具有良好精度的复杂性实现。

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