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Convergence of FDTD andWavelet-Collocation Modeling of CurvedDielectric Interface with the EffectiveDielectric Constants Obtained by Static FieldAnalysis

机译:FDTD的收敛性和弯曲电介质界面的小波配位建模以及通过静电场分析获得的有效电介质常数

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The convergence of the effective dielectric constantEDC) model of curved dielectric surfaces has beeninvestigated precisely for the finite-difference timedomain(FDTD) as well as for the wavelet-collocationmethod based on interpolets. The EDCs are computedby solving the Laplace equation of static electric potentialby a finite-difference (FD) method for the cellslocated on the interface of arbitrary dielectric media.The finite-difference solution of the Laplace equationprovides accurate EDCs for arbitrary curved interfacewith even high contrast of the dielectric constants. Ithas been demonstrated that the precisely chosen ECDsallow both the FDTD and the wavelet-collocation methodsto exhibit second-order convergence for the analysisof not only plane boundaries but also curved dielectricinterfaces.
机译:对于有限差分时域(FDTD)以及基于插值的小波配置方法,已经精确地研究了弯曲介电表面的有效介电常数(EDC)模型的收敛性。通过用有限差分(FD)方法求解任意介电介质界面上的单元的静电势的Laplace方程来计算EDC.Laplace方程的有限差分解决方案为具有高对比度的任意弯曲界面提供了精确的EDC。介电常数。事实证明,精确选择的ECD允许FDTD和小波配置方法显示二阶收敛性,不仅分析平面边界,而且分析弯曲的介电界面。

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  • 会议地点 Munich(DE)
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    Dept. of Electrical Electronic and System EngineeringToyama University 3190 Gofuku Toyama-shi 930-8555 JapanPhone/fax:(+81-76) 445 6762email:mfujii@eng.toyama-u.ac.jp;

    Laboratory for High Frequency Engineering Technical University of MunichArcisstrasse 21 D-80333 Munich Germany;

    Dept. of Electrical Electronic and System EngineeringToyama University 3190 Gofuku Toyama-shi 930-8555 JapanPhone/fax:(+81-76) 445 6762;

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