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A novel formulation for the on-surface measured equation of invariance method and its applications to scattering and radiation problems

机译:不变法表面测量方程的新公式及其在散射和辐射问题中的应用

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摘要

A novel formulation, surface current measured equation of invariance (SCMEI), for the on-surface measured equation of invariance method (OSMEI) is deduced from the reaction integral equation. This formulation directly couples the current densities and scattered tangential electrical fields on the perfect conducting surface in the MEI equations. Compared with the original OSMEI, the advantage of the SCMEI is that when finding the MEI coefficients, only measuring functions of electric fields need to be integrated from the selected metrons, and the surface current can be directly obtained from the solution of the MEI equations. The computing burden for the measuring functions is thus reduced. The SCMEI can be used to analyze open boundaries, such as strips and wire antennas, etc., while the OSMEI was applicable only to closed boundaries because of the requirement of simultaneous integrals of electric and magnetic fields. The limitation for the present achievement, which needs to be further improved, is that the number of the nodes coupled in the SCMEI equations should be larger than that of the general OSMEI equations. The validity of this formulation is verified by modeling scattering of perfect conducting cylinders and radiation of thin-wire antennas.
机译:从反应积分方程推导了一种新的公式,即表面电流不变性测量方程(SCMEI),用于表面不变性测量方程(OSMEI)。该公式在MEI方程中将电流密度和理想导电表面上的散射切向电场直接耦合。与原始的OSMEI相比,SCMEI的优势在于,在找到MEI系数时,仅需要从所选的节拍积分电场的测量函数,并且可以从MEI方程的解直接获得表面电流。因此减轻了测量功能的计算负担。 SCMEI可用于分析带状和线状天线等开放边界,而OSMEI由于需要电场和磁场同时积分,因此仅适用于封闭边界。当前成就的局限性需要进一步改善,那就是SCMEI方程中耦合的节点数应大于一般OSMEI方程中的节点数。通过对完美的导电圆柱体的散射和细线天线的辐射进行建模,可以验证该公式的有效性。

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