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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >Study of Corner Singularity in Conformal Structured Mesh Generation for the Finite-Difference Time-Domain Method Based on Ray Tracing
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Study of Corner Singularity in Conformal Structured Mesh Generation for the Finite-Difference Time-Domain Method Based on Ray Tracing

机译:基于射线追踪的时差有限域法在共形结构网格生成中的角奇异性研究

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摘要

We investigate the problem of erroneous conformal area extracted by ray tracing in conformal structured mesh generation for the finite-difference time-domain method when tangential situations arise, referred to as corner singularity. The erroneous conformal area results from the fuzzification of intersecting length for tangential situations. Here, an effective mesh scheme to solve the corner singularity is proposed. In this scheme, additional degrees of freedom for mesh flags of vertexes and generalized consistency modification are proposed to solve the fuzzification of intersecting length, leading to accurate extraction of the conformal area. Furthermore, the scheme can tackle the convex and concave points uniformly without leading to possible breakdown of the conventional parity-number-based method. Rigorous and less rigorous staircase criteria are proposed to classify the cells accurately and effectively. The difficulties of concave point combined with the tangential situation are also successfully solved. Numerical examples of several microwave devices are given to show the validity of the proposed mesh scheme.
机译:当切线情况出现时,我们研究了有限差分时域方法中保形结构化网格生成中射线追踪提取的错误保形区域问题,称为拐点奇点。错误的保形区域是由于切线情况下相交长度的模糊化导致的。在此,提出了一种解决角点奇异性的有效网格方案。在该方案中,提出了顶点网格标记的附加自由度和广义一致性修改,以解决相交长度的模糊化,从而精确提取保形区域。此外,该方案可以均匀地解决凸点和凹点,而不会导致传统的基于奇偶数的方法的故障。提出了严格和较不严格的阶梯标准来对细胞进行准确和有效的分类。成功解决了凹点与切线相结合的困难。给出了几个微波装置的数值例子,以证明所提出的网格方案的有效性。

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