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Macro-Scale Basis Functions for the Method of Moment Analysis of Large Periodic Microstrip Arrays

机译:大型周期微带阵列矩量分析方法的宏观尺度基函数

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摘要

This paper presents a hybrid numerical-asymptotic technique for the analysis of large periodic microstrip arrays. In the solution of a typical array problem, both macro-scale and element-scale spatial variations of the electromagnetic quantities are encountered. For large periodic arrays, the truncated periodicity induces a macro-scale behavior that is weakly dependent on the radiating elements themselves, but strongly dependent on the array periodicity and phasing. To incorporate this global phenomena, appropriate macro-scale functions are used in the framework of a method of moment solution. These macro-functions are associated to Floquet wave induced diffracted waves and guided waves, excited at the array boundary. The properties of these functions are discussed here. The technique is applied to the simple but significant case of printed dipole array, in order to demonstrate the effectiveness of the approach.
机译:本文提出了一种混合数值渐近技术,用于分析大型周期微带阵列。在解决典型阵列问题时,会遇到电磁量的宏观尺度和元素尺度空间变化。对于大的周期性阵列,截短的周期性会引起宏观行为,该行为微弱地依赖于辐射元素本身,而强烈地依赖于阵列周期性和定相。为了整合这种全局现象,在矩量求解方法的框架中使用了适当的宏尺度函数。这些宏功能与在阵列边界激发的浮球波诱导的衍射波和导波相关。这些功能的属性在这里讨论。为了证明该方法的有效性,将该技术应用于印刷偶极子阵列的简单但重要的情况。

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