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非均匀介质电场的逐次逼近解法和直流电测井的几何因子
引用本文:张庚骥.非均匀介质电场的逐次逼近解法和直流电测井的几何因子[J].地球物理学报,1980,23(2):183-196.
作者姓名:张庚骥
作者单位:华东石油学院
摘    要:本文讨论了介质不均匀性对场的相互作用,用微扰法求出了一系列修正项。这些修正项把均匀介质的电场逐步修改成非均匀介质的电场。随着所含修正项数的增多,所得结果逼近真实值的精度也增加,达到任何预先给定的标准。用一个其严格解已知的例子验证了本方法的正确性。定义几何因子为视电阻率对电导率的泛函微商。利用一级几何因子,我们推导出了径向和轴向几何因子。前者Roy和Dhar已经导出,与我们的结果差一常系数。轴向几何因子可用于直流电测井的数字解释。

关 键 词:几何因子  逐次逼近解法  非均匀介质  横向测井  极子  直流电  电场  简并  异侧  修正项  
收稿时间:1978-08-29

SUCCESSIVE APPROXIMATION OF ELECTROSTATIC FIELD JN INHOMOGENEOUS MEDIUM AND THE GEOMETRICAL FACTORS OF ELECTRIC LOGGING
Zhang Geng-ji.SUCCESSIVE APPROXIMATION OF ELECTROSTATIC FIELD JN INHOMOGENEOUS MEDIUM AND THE GEOMETRICAL FACTORS OF ELECTRIC LOGGING[J].Chinese Journal of Geophysics,1980,23(2):183-196.
Authors:Zhang Geng-ji
Institution:East China Petroleum Institute
Abstract:A successive approximation method solving electrostatic field of inhomogeneous medium is proposed, which yields results with increasing accuracy when the number of correction terms increases. The method is verified with a simple example. Geo-metrical factors are defined as the functional derivatives of apparent resistivity with rcspect to conductivity. As in induction logging, we derived radial and axial geo-metrical factors. The integrated radial geometrical factor plotted against L/d is the approximation of the departure curve. Comparasons between them are provided to show to what an extent the approximation is good.
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