Studies on Fast Algorithms of Time Domain Integral Equation and Their Applications;
本文研究了用于分析三维目标瞬态电磁散射特性的时域积分方程方法。
Pronys method has been combined with time domain integral equation (TDIE) to solve transient response from arbitrary thin wire structure.
将时域电场积分方程法和普朗尼方法结合,求解了任意细线结构的瞬态电磁响应问题。
In this paper, the time domain integral equation method (TDIE) and its application for transient scattering of arbitrarily shaped 3d conducting objects are studied.
本文研究了用于分析三维目标瞬态电磁散射特性的时域积分方程方法。
The time domain integral equation (TDIE) method is one of the important methods in electromagnetic numerical simulations for several advantages over conventional method in frequency domain.
相对于频域方法而言,时域积分方程法有这许多优势,因此,它是计算电磁学数值方法中一个重要的方法。
A finite difference method was derived for the analysis of time domain electric field integral equation (TDEFIE) of thin wire structures.
提出一种求解基于细线结构的时域电场积分方程(TDEFIE)的方法-有限差分方法。
Time-domain methods include the time-domain differential equation (TDDE) method and the time-domain integral equation (TDIE) methods.
时域方法又可以分为时域积分方程(TDIE)方法和时域微分方程(TDDE)方法。
The transient response of the arbitrary shaped conductor and wire composite object is analyzed by the time-domain integral equation (TDEFIE).
本文采用微分形式的时域电场积分方程(TDEFIE)时间步进算法(MOT)对任意形状导体与线天线组合目标的电磁瞬态特性进行了分析。
The transient response of the arbitrary shaped conductor and wire composite object is analyzed by the time-domain integral equation (TDEFIE).
本文采用微分形式的时域电场积分方程(TDEFIE)时间步进算法(MOT)对任意形状导体与线天线组合目标的电磁瞬态特性进行了分析。
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