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Investigation of Corner Singularity in Conformal FDTD Structured Mesh Generation Based on Ray Tracing

机译:基于射线追踪的共形FDTD结构化网格生成中角奇异性的研究

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Corner singularity in this paper for finite-difference time-domain (FDTD) method indicates the incorrect conformal area computed from the intersection information by ray tracing for tangential situation. Tangential situation originates from a mesh line aligning on an aligned plane, which leads to the fuzzification of intersection length along Yee grid edge. The intersection position of two perpendicular aligned planes or an aligned plane with arbitrary plane is the position of possible corner singularity, from which the incorrect computed conformal area may result. A universal scheme to solve the corner singularity problem is proposed. By utilizing the in or out information normal to the tangential plane, as well as cell position relation relative to the tangential plane, we can determine whether or not to modify the length of the tangential side of Yee cell for computing the conformal area. A simple numerical example of a hollow rectangular waveguide shows the necessity for handling corner singularity.
机译:本文针对有限差分时域(FDTD)方法的角奇异点表示通过切线情况下的光线跟踪从相交信息计算出的不正确的保形区域。切线情况源自在对齐平面上对齐的网格线,这导致沿Yee网格边缘的相交长度模糊化。两个垂直对齐的平面或一个对齐的平面与任意平面的相交位置是可能的角奇点位置,由此可能会导致计算不正确的共形面积。提出了一种解决拐角奇点问题的通用方案。通过利用垂直于切向平面的输入或输出信息以及相对于切向平面的单元位置关系,我们可以确定是否修改Yee单元的切向侧面的长度以计算保形区域。一个中空矩形波导的简单数值示例显示了处理拐角奇点的必要性。

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