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Application of Analytical Expressions of Transient Potentials to the MOT Solution of Integral Equations

机译:瞬态电位分析表达对整体方程的MOT解决方案的应用

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In the marching-on-in-time (MOT) method, Rao-Wilton-Glisson (RWG) basis functions [1] are widely used for modeling the current density. Analytical evaluations of retarded-time potential integrals, related to transient electric and magnetic fields due to RWG current bases are developed in [2] and [3], respectively. However, an application of these analytic formulas to a MOT solver is not demonstrated so far. Only an opinion in [3] is drawn to adopt developed formulations to a MOT solver. Here, an application of these developed techniques to solve magnetic field integral equation (MFIE) with MOT is shown and the algorithm that is used for solving MFIE, which is also very similar for electric field integral equation (EFIE), is described. Also, the advantages and drawbacks of the presented algorithm will be highlighted.
机译:在进行于时刻(MOT)方法中,RAO-WILTON-GLISSON(RWG)基功能[1]广泛用于对电流密度进行建模。与RWG电流碱基引起的瞬态电场相关的延迟时间积分的分析评估分别在[2]和[3]中开发。然而,到目前为止,这些分析公式对MOT求解器的应用不显示。绘制了[3]中的意见,以采用MOT解决者的开发配方。这里,示出了利用MOT的求解磁场积分方程(MFIE)的应用,以及用于求解MFIE的算法,其对电场积分方程(EFIE)也非常相似的算法。此外,将突出显示算法的优点和缺点。

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