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Nonlinear inversion in electrode logging in a highly deviated formation with invasion using an oblique coordinate system

机译:使用倾斜坐标系的高偏移地层中侵入的电极测井的非线性反演

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Electrode logging as known in the oil industry is a method for determining the electrical conductivity distribution around a borehole or between two boreholes from the static-field (dc) measurements in the borehole. The authors discuss the reconstruction of the three-dimensional (3D) conductivity around a borehole in a highly deviated formation with invasion. At this moment, they have not included the borehole effect. To solve this problem, the full vector analysis is required. In most available algorithms, for the forward and inverse modeling of the resistivity data, the dipping bed environment is approximated using the staircase-discretization grid. In contrast, they have modeled the dipping-bed environment by introducing an oblique (nonorthogonal) coordinate system. By using the oblique coordinate system, they have gained some advantages over the usual approach. First, the use of the staircasing approximation for the dipping-bed environment can be avoided. This means that they reduce the discretization error, and they can suffice with less discretization points to obtain the results with the same degree of accuracy as the problem formulated in the Cartesian coordinate system. Secondly, the horizontally-symmetry constraints of the conductivity distribution can be included easily in the inversion procedure. Several numerical results are presented to demonstrate the performance of the inversion method using the synthetic "measured" data, which are generated by solving a forward-scattering problem numerically with the help of the conjugate gradient fast Fourier transform (CGFFT) method.
机译:石油工业中已知的电极测井是一种根据钻孔中的静场(dc)测量值确定钻孔周围或两个钻孔之间的电导率分布的方法。作者讨论了在具有侵入的高度偏移地层中井眼周围的三维(3D)电导率的重建方法。目前,它们还没有包括钻孔效应。为了解决这个问题,需要完整的矢量分析。在大多数可用算法中,对于电阻率数据的正向和反向建模,使用阶梯离散化网格来近似浸入床环境。相反,他们通过引入倾斜(非正交)坐标系对浸胶床环境进行了建模。通过使用倾斜坐标系,与常规方法相比,它们获得了一些优势。首先,可以避免在浸渍床环境中使用阶梯近似法。这意味着它们可以减少离散化误差,并且只需较少的离散化点就足以获得与笛卡尔坐标系中公式化的问题相同精度的结果。其次,电导率分布的水平对称约束可以轻松地包含在反演程序中。给出了几个数值结果,以证明使用合成的“测量”数据进行反演方法的性能,这些数据是通过借助共轭梯度快速傅里叶变换(CGFFT)方法数值解决前向散射问题而生成的。

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