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Azimuthal Seismic Amplitude Difference Inversion for Fracture Weakness

机译:裂缝弱点的方位地震幅差反演

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摘要

Fracture weakness prediction is an important task in fractured reservoir analysis. We propose a new method to use seismic amplitude differences between azimuths to estimate the normal and tangential fracture weaknesses under the assumption that the anisotropic perturbation of the reflection coefficient is mainly induced by fractures. We first derive an expression of the reflection coefficient in terms of the normal and tangential fracture weaknesses for the case of an interface separating two fractured media. Then we use the linear fitting method to get the relationship between the two fracture weaknesses, and change the variables to precondition the inversion problem. The Bayesian framework, under the hypothesis of a Cauchy distribution prior information and a Gaussian distribution likelihood function, is employed to construct the objective function, and an initial low-frequency constraint is introduced to the objective function to make the inversion more stable. The conjugate gradient algorithm is adopted to solve the inverse problem. Tests on both synthetic and real data demonstrate that the normal and tangential fracture weaknesses can be estimated reasonably in the case of seismic data containing a moderate noise, and our inversion approach appears to be a stable method for predicting the fracture weaknesses.
机译:裂缝薄弱预测是裂缝储层分析中的一项重要任务。我们提出了一种新的方法,在反射系数的各向异性扰动主要由裂缝引起的情况下,利用方位角之间的地震幅值差来估计法向和切向裂缝的弱点。我们首先根据分隔两个裂隙介质的界面的法向和切向断裂弱点推导出反射系数的表达式。然后,我们使用线性拟合方法得到两个断裂弱点之间的关系,并改变变量以预处理反演问题。采用柯西分布先验信息和高斯分布似然函数假设的贝叶斯框架构造目标函数,并在目标函数中引入初始低频约束,使反演更加稳定。采用共轭梯度算法求解逆问题。对合成数据和真实数据的测试表明,在含有中等噪声的地震数据中,可以合理地估计法向和切向裂缝弱点,并且我们的反演方法似乎是预测裂缝弱点的稳定方法。

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