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Some issues on 2. 5-D transient electromagnetic forward

机译:2. 5-D瞬态电磁正向的一些问题

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摘要

Numerical calculation for two integral transforms in 2. 5-D transient electromagnetic forward is a difficult and key task, namely, the inverse Fourier transform and the inverse Laplace transform. Some effective algorithms for them were described. Based on the known algorithms in DC resistivity on wave-number distribution and selection, we proposed a principle on how to choose the least wave-number concerning the central-loop transient electromagnetic method. First, observe the behavior of transformation function curve with regard to wave-number in Fourier domain. In the light of its asymptote, ascertain the coverage scope of wave-number. Compared with analytic solution, the least wave-number in Fourier domain can be derived. Furthermore, the Laplace numerical inversion algorithm which needs only a few Laplace variables in pure real domain was also introduced here. The procedure was applied to forward modeling on transient electromagnetic field of a vertical magnetic dipole over uniform half-space to demonstrate them effectiveness and general applicability.
机译:在2中进行两个积分变换的数值计算是一项困难而关键的任务,即傅立叶逆变换和拉普拉斯逆变换。描述了一些有效的算法。基于已知的直流电阻率波数分布与选择算法,提出了一种关于中环瞬变电磁法的最小波数选择原则。首先,观察傅里叶域中变换函数曲线关于波数的行为。根据其渐近线,确定波数的覆盖范围。与解析解相比,可以得到傅立叶域中的最小波数。此外,这里还介绍了在纯实数域中仅需要几个Laplace变量的Laplace数值反演算法。将该程序应用于均匀半空间上的垂直磁偶极子的瞬变电磁场的正向建模,以证明它们的有效性和普遍适用性。

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