用于细线结构时域分析的一种新的积分-微分方程

R. Gómez Martin, J. Morente, A. Bretones
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引用次数: 1

摘要

提出了一种在时域内计算任意电场作用下细线结构响应的简化方法。给出了在高斯脉冲激励下的直天线、环形天线和散射体的实验结果。介绍。通过直接在time do - main中解决该问题,可以得到散射体或天线的短脉冲瞬态响应[j - l5]。电场E的积分-微分方程通常用于导线和开放结构的数值分析[1],其中E是电流和电荷密度的函数[2],[3]。由任意电荷和电流分布在时空点(r,t)产生的电场的另一种形式由[6],[7]给出。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A New Integro-Differential Equation for the Time-Domain Analysis of Thin-Wire Structures
A simplified way of calculating in the time domain the response of thin-wire structures excited by an arbitrary electric field is put forward. The results obtained for straight and ring antennas and scatterers excited by a gaussian pulse are shown. Introduction. The short-pulse transient response of a scatterer or an antenna can be obtained by resolving the problem directly in the time do­ main [1J-L5]. The integro-differential equation of the electric field E is normally used for the numeri­ cal analysis of wires and open structures [ 1 ], where E is a function of the current and charge densities [2] , [3] .An alternative form of the electric field created by an arbitrary charge and current distribution at a space-time point (r,t) is given by [6 ], [7].
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