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The application of a high-order discontinuous Galerkin time-domain method for the computation of electromagnetic resonant modes

机译:高阶不连续Galerkin时域方法在电磁谐振模态计算中的应用

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HighlightsA high-order discontinuous time-domain method is presented for computing resonant frequencies and modes.The method incorporates the exact boundary representation of the computational domain given by a CAD model.The results demonstrates that the rate of convergence can be affected by an inaccurate geometric description.The method is able to provide a broad band of resonant frequencies for two and three dimensional cavities.AbstractThis work presents a highly accurate and efficient methodology for the computation of electromagnetic resonant frequencies and their associated modes in cavities. The proposed technique consists of a high–order discontinuous Galerkin time-domain solver combined with a signal processing algorithm for extracting the frequency content. The methodology is capable of incorporating the CAD boundary representation of the domain. The numerical results demonstrate that incorporating the exact boundary representation results in a improved convergence rate, a phenomenon that has not been previously reported. Several numerical examples in two and three dimensions show the potential of the proposed technique for cavities filled with non-dispersive or dispersive media.
机译: 突出显示 提出了一种用于计算共振频率和模态的高阶不连续时域方法。 该方法结合了由给出的计算域的精确边界表示一个CAD模型。 结果表明,几何描述不正确会影响收敛速度。 该方法能够为两个频率提供宽泛的谐振频率和三维空间。 摘要 这项工作为电磁谐振频率及其在腔中的相关模式的计算提供了一种高度准确和高效的方法。所提出的技术由高阶不连续Galerkin时域求解器和信号处理算法组合而成,以提取频率成分。该方法能够合并域的CAD边界表示。数值结果表明,合并精确的边界表示可提高收敛速度,这是以前未曾报道过的现象。二维和三维中的几个数值示例说明了所提出的技术在填充非分散或分散介质的腔中的潜力。

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