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A Matrix-vector-potential Analysis of the Bi-elliptical Toroidal Helical Antenna

机译:双椭圆环形螺旋天线的矩阵矢量电势分析

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This paper develops exact expressions for the radiation field integrals of a single-wound bi-elliptical toroidal helical antenna, based on the vector magnetic potential approach. Using the conventional thin-wire approximation in which current flow is constrained along the wire's axis, a vector-potential integral is developed for the problem in terms of the unknown current distribution and physical attributes of the wire antenna, with the integrals' integrands expressed in matrix format. Entries into these integrand matrices lend themselves into certain physical interpretations, which facilitate a number of conclusions concerning the physics of the problem. For example, it becomes readily discernible that the antenna's radiation field admits description as a sum of two expressions; one deriving from the main loop, and the other associated with the poloidal loops of the antenna. These same conclusions were arrived at from the results of the empirical investigations reported in the open literature by Wanamassa et al. [1], and Corum [2]. Analytical results obtained in the paper also clearly indicate that the radiation fields may also be attributed to contributions associated with electric and magnetic currents excited in the antenna's main loop and poloidal loops, respectively. It is shown in the paper that the field expressions developed by the analytical approach reported, also serve as corresponding expressions for certain other configurations of the toroidal antenna as special cases.
机译:本文开发精确表达式为单伤口的辐射场积分双椭圆环形螺旋天线,基于向量磁势的方法。使用传统的细线近似,其中电流流动沿电线的轴线约束,向量电势积分是针对问题在未知的电流分布的术语和导线天线的物理属性开发的,与在所表示的积分被积矩阵格式。参赛作品进入这些积矩阵借给自己到某些物理解释,这有利于多种有关问题的物理结论。例如,变得容易辨别的是,天线的辐射场承认描述作为两个表达式的总和;一个从主循环导出,并且与天线的极向环路相关联的其他。这些相同的结论是,在从Wanamassa等人在公开文献报道的实证调查的结果来了。 [1],和乔鲁姆[2]。在纸获得的分析结果也清楚地表明,辐射场也可以归因于与分别在所述天线的主循环和极向环路激发,电场和磁场电流相关的贡献。它在纸张表明,通过的分析方法开发的字段表达式的报道,也可以作为对应于环形天线作为特殊情况的某些其他配置表达式。

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