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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >A Full-Wave Numerical Approach for Modal Analysis of 1-D Periodic Microstrip Structures
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A Full-Wave Numerical Approach for Modal Analysis of 1-D Periodic Microstrip Structures

机译:一维周期微带结构模态分析的全波数值方法

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In this paper, a full-wave numerical approach for the analysis and design of one-dimensional (1-D) printed periodic structures is presented. Electromagnetic-bandgap structures and leaky-wave antennas are important special cases of structures that can be analyzed. The proposed technique is based on a mixed-potential integral equation in a unit-cell environment solved by the method of moments in the spatial domain through a triangular Delaunay mesh. The 1-D periodic vector and scalar Green's functions are derived in the spectral domain and an efficient sum of spectral integrals is carried out to obtain the spatial-domain quantities. An appropriate choice of the spectral integration path is used in order to consider leakage effects. The method developed here can thus analyze both bound and leaky modes on printed structures that have an arbitrary metallization within the unit cell.
机译:本文提出了一种用于分析和设计一维(1-D)印刷周期结构的全波数值方法。电磁带隙结构和漏波天线是可以分析的结构的重要特殊情况。所提出的技术基于在单元格环境中的混合势积分方程,该方程通过三角形Delaunay网格在空间域中的矩量法求解。在频谱域中推导一维周期矢量和标量格林函数,并对频谱积分进行有效求和以获得空间域量。为了考虑泄漏效应,使用了适当的频谱积分路径选择。因此,这里开发的方法可以分析在单元格内具有任意金属化层的印刷结构上的约束模式和泄漏模式。

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