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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >On the Coupling Integrals Arising in the Method of Moments Formulation of Laterally Bounded Structures
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On the Coupling Integrals Arising in the Method of Moments Formulation of Laterally Bounded Structures

机译:关于侧向有界结构弯矩表示法的耦合积分。

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A generic integral equation and method of moments formulation is presented for laterally bounded stratified media including planar metallization. The main asset of the developed approach is its flexibility, as it encompasses generic lateral boundary conditions and explicitly applies to any linear subsectional basis functions with constant surface divergence. This includes the rooftop functions on rectangular and triangular supports currently proposed in standard method of moment meshers. This approach provides closed expressions for the coupling integrals appearing in the method of moments matrix elements. These formulas are based of Green's functions modal expansions and in the possibility, conclusively demonstrated in this paper to transform the surface integrals into contour integrals allowing an efficient and systematic implementation of the procedure. Full derivations are presented for several lateral boundary conditions, including rectangular and circular metallic cavities and periodic structures. Numerical examples including the analysis of real-life planar boxed circuits are presented. In all cases the obtained results compare favourably with other existing techniques.
机译:提出了一种通用的积分方程和矩量公式化方法,用于侧向分层的分层介质,包括平面金属化。所开发方法的主要优点是它的灵活性,因为它包含通用的横向边界条件,并且明确适用于具有恒定表面发散的任何线性分段基函数。这包括目前在矩型网格划分器的标准方法中建议的矩形和三角形支架上的屋顶功能。该方法为矩矩阵元素方法中出现的耦合积分提供封闭式。这些公式基于格林函数的模态展开,并有可能在本文中进行了最终论证,以将表面积分转换为轮廓积分,从而可以高效,系统地执行该过程。给出了几种横向边界条件的完整推导,包括矩形和圆形金属腔以及周期性结构。给出了包括对实际平面盒装电路的分析在内的数值示例。在所有情况下,所获得的结果都可以与其他现有技术相媲美。

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