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Numerical analysis of electrical logging-while-drilling tool using propagator matrix method

机译:传播矩阵法的电随钻测井仪数值分析

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In this paper, a propagator matrix method applied to logging-while-drilling tools is introduced and extended to deal with the anisotropic and radially inhomogeneous earth formations. This method expands the Maxwell's equations in the transverse direction, constructs the relationship between propagator matrix and reflection matrix, and obtains the solution by using the reflection matrix. We systematically derived the formulas of propagator matrix method in isotropic media, uniaxially anisotropic media, fully anisotropic media, and radially inhomogeneous media respectively. In order to obtain the propagator matrix in complex media, we used the fourth-order Runge-Kutta scheme. Numerical experiments show that, compared with traditional methods, the propagator matrix method has wide range of applications while maintaining low computational costs and high accuracy. All algorithms presented in the paper have been parallelized and implemented on a high-performance computing platform.
机译:本文介绍并推广了一种适用于随钻测井的传播矩阵法,以处理各向异性和径向不均匀的地层。该方法在横向上扩展了麦克斯韦方程组,构造了传播矩阵与反射矩阵之间的关系,并利用反射矩阵获得了解。我们分别在各向同性介质,单轴各向异性介质,完全各向异性介质和径向非均匀介质中系统地推导了传播矩阵法的公式。为了获得复杂介质中的传播矩阵,我们使用了四阶Runge-Kutta方案。数值实验表明,与传统方法相比,传播矩阵方法具有广泛的应用范围,同时保持了较低的计算成本和较高的精度。本文介绍的所有算法均已并行化并在高性能计算平台上实现。

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