包含旋转天线的大型不规则阵列的宽带多极子加速互耦合分析

IF 4.6 1区 计算机科学 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC
Quentin Gueuning;Eloy de Lera Acedo;Anthony Keith Brown;Christophe Craeye;Oscar O’Hara
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引用次数: 0

摘要

本文提出了一种分析具有相同天线的大型、密集和不规则阵列相互耦合效应的数值方法。在矩量法(MoM)的基础上,采用宏观基函数(MBF)方法快速直接反演MoM阻抗矩阵。为了加速简化矩阵填充,我们提出了最陡下降多极子(SDM)展开的扩展,该扩展在宽带宽上保持数值稳定和高效。这种基于宽带多极的方法非常适合于准平面问题,并且只需要对每个MBF的复杂模式进行预计算,从而降低了与天线相关的预处理成本。该方法还以较低的额外成本支持具有任意旋转天线的阵列。在目前的笔记本电脑上,对256个复杂对数周期天线的不规则阵列的所有嵌入元件模式(EEPs)的模拟在每个频率点只需10分钟即可完成,每个新布局需要额外的一分钟。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Broadband Multipole Method for Accelerated Mutual Coupling Analysis of Large Irregular Arrays Including Rotated Antennas
We present a numerical method for the analysis of mutual coupling (MC) effects in large, dense, and irregular arrays with identical antennas. Building on the method-of-moments (MoM), our technique uses a macro-basis function (MBF) approach for rapid direct inversion of the MoM impedance matrix. To expedite the reduced matrix filling, we propose an extension of the steepest-descent multipole (SDM) expansion which remains numerically stable and efficient across a wide bandwidth. This broadband multipole-based approach is well-suited to quasi-planar problems and requires only the precomputation of each MBF’s complex patterns, resulting in low antenna-dependent preprocessing costs. The method also supports arrays with arbitrarily rotated antennas at low additional cost. A simulation of all embedded element patterns (EEPs) of irregular arrays of 256 complex log-periodic antennas completes in just 10 min per frequency point on a current laptop, with an additional minute per new layout.
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来源期刊
CiteScore
10.40
自引率
28.10%
发文量
968
审稿时长
4.7 months
期刊介绍: IEEE Transactions on Antennas and Propagation includes theoretical and experimental advances in antennas, including design and development, and in the propagation of electromagnetic waves, including scattering, diffraction, and interaction with continuous media; and applications pertaining to antennas and propagation, such as remote sensing, applied optics, and millimeter and submillimeter wave techniques
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