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Depth Limit of Velocity-Effective Stress Relationships for Pore Pressure Prediction, Implications for Wellbore Stability Analysis

机译:孔隙压力预测的速度有效应力关系深度限制,井眼稳定性分析的影响

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Effective stress-P-wave velocity relationships are generally used to estimate pore pressure particularly where conventional porosity-based methods are of limited use. The rock physics basis of velocity-effective stress relationships are often ignored and the equations may have been used beyond their range of applicability, which would result in erroneous pore pressure estimates. A rock physics-based model is presented to approximate the depth range applicability of the velocity-effective stress relationship for pore pressure prediction. An empirical relationship between the velocity-stress plateau and the porosity is derived using a worldwide dataset of laboratory acoustic velocity measurements as a function of effective stress on siliciclastic rocks with a range of porosities and rock fabrics. A graphical illustration of the corresponding depth of effective stress-velocity plateau versus formation porosity for a range of vertical stresses and pore pressure gradients can be used in pore pressure prediction algorithms to determine the depth range applicability of velocity-effective stress relationships. Extrapolation of velocity-effective stress relationships to deeper areas while ignoring the depth dependent nature of stress sensitivity of acoustic velocities in pore pressure prediction algorithms may lead to inaccurate pore pressure estimates which in turn could lead to erroneous mud weight recommendations and hole stability analyses. A field example is shown where correction to the pore pressure model are applied using geomechanics principles and the stress-velocity-depth relationship proposed in this paper.
机译:有效的应力-P波速度关系通常用于估计孔隙压力,特别是在常规的基于孔隙率的方法有限的情况下使用。速度有效应力关系的岩石物理基础通常被忽略,并且可以超出其适用范围的方程式,这将导致错误的孔隙压力估计。提出了基于岩石物理学的模型,以近似孔隙压力预测速度有效应力关系的深度范围适用性。使用实验室声速测量的全球数据集来导出速度应力平台与孔隙率之间的经验关系,作为有效应力的硅砾岩与各种孔隙座和岩织物的函数。孔隙压力预测算法中可以用于孔隙压力预测算法中相应的有效应力 - 速度平台与形成孔隙率的相应深度的图解,以确定速度有效应力关系的深度范围适用性。速度有效应力关系的外推到更深的区域,同时忽略孔隙压力预测算法中声速敏感性的应力敏感性的深度依赖性,可能导致孔隙压力估计不准确,这又可能导致错误的泥浆重量建议和空穴稳定性分析。示出了领域示例,其中使用地质力学原理和本文提出的应力 - 速度深度关系应用于孔隙压力模型的校正。

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