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Spatial sensitivity of low-induction-number frequency-domain electromagnetic-induction instruments.

机译:低感应数频域电磁感应仪器的空间灵敏度。

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Numerical simulations were used to study spatial averaging in low-induction-number frequency-domain electromagnetic induction (LIN FEM) instruments. Local ( LS) and cumulative (CS) sensitivity were used to analyze three different aspects of LIN FEM spatial sensitivity. LS is the variation in a measured property given a small change at a given location of the property of interest. CS contours are derived from LS and reveal the shape and the fraction of total instrument sensitivity enclosed within the contours. The first study re-evaluated the asymptotic approach to LIN FEM spatial sensitivity. Using this approach, LIN FEM measurements have often been assumed to represent electrical conductivity (sigma) at discreet depths that do not vary with the sigma of the ground. This assumption was tested using simulations of electromagnetic fields in environments with homogeneous and layered sigma distributions. When the induction number was greater than 0.01, the 1-D vertical CS distribution and the depth of investigation varied up to 20% over the range of sigma simulated. As sigma increased, CS contours and depth of investigation decreased in depth. In the second study a small perturbation approach was used to calculate CS distributions so that each distribution is unique to a given LS distribution. CS was summed from regions of high to low LS, and retained information on the magnitude and location of LS. As sigma increased, CS became focused around the highest LS values. The maximum reduction in depth of investigation was about 40% at the highest sigma investigated. In the final study, a series of small, electrically conductive perturbations was simulated in a three-dimensional, homogeneous environment. Three-dimensional LS varied markedly with a large difference between horizontal (HMD) and vertical (VMD) orientations of the transmitter and receiver dipoles. In some regions, the calculated magnetic field intensity with the perturbation was less than that calculated for the host without the perturbation. This occurred for both VMD and HMD orientations of the transmitter. CS contours were highly complex. One dimensional, vertical LS curves extracted from the three-dimensional data were very different from curves from infinite layer simulations.
机译:数值模拟用于研究低感应数频域电磁感应(LIN FEM)仪器中的空间平均。局部(LS)和累积(CS)灵敏度用于分析LIN FEM空间灵敏度的三个不同方面。 LS是在给定感兴趣的属性的给定位置处有很小变化的情况下,所测量属性的变化。 CS轮廓是从LS得出的,它揭示了轮廓内封闭的形状和总仪器灵敏度的分数。第一项研究重新评估了LIN FEM空间灵敏度的渐近方法。使用这种方法,通常假定LIN FEM测量值代表不随地面的sigma变化的离散深度处的电导率(sigma)。使用具有均匀和分层sigma分布的环境中的电磁场模拟对这一假设进行了测试。当感应数大于0.01时,一维垂直CS分布和调查深度在sigma模拟范围内变化高达20%。随着sigma的增加,CS轮廓和调查深度减小。在第二项研究中,使用一种小扰动方法来计算CS分布,以便每个分布对于给定的LS分布都是唯一的。 CS是从高LS到低LS的区域求和的,并保留了有关LS大小和位置的信息。随着sigma的增加,CS逐渐聚焦于最高LS值。在调查的最高sigma中,调查深度的最大减少约为40%。在最终研究中,在三维均匀环境中模拟了一系列小的导电扰动。三维LS显着变化,发射机和接收机偶极子的水平(HMD)和垂直(VMD)方向之间存在很大差异。在某些区域中,计算出的带有扰动的磁场强度小于没有扰动的宿主所计算出的磁场强度。这在变送器的VMD和HMD方向上均发生。 CS轮廓非常复杂。从三维数据中提取的一维垂直LS曲线与来自无限层仿真的曲线有很大不同。

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