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Finite element simulation of hydraulic fracturing in porous media.

机译:多孔介质中水力压裂的有限元模拟。

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摘要

A number of variational principles and the corresponding finite element methods are established for simulation of deformation, temperature and flow fields in poroelastic media, associated with the water flood technique in both primary recovery and secondary recovery projects for oil exploration. The study is based on the assumption of small, quasi-static and plane strain deformation of the media, which are homogeneous, isotropic or transversely isotropic. In the primary recovery problem, a production well with or without a conductivity fracture is located in an infinite medium subjected to non-zero confining stress and initial pore pressure. In the study of the secondary recovery problems with stationary cracks in finite media, the layout of injection wells and production wells is considered to have a regular pattern where symmetry conditions exist. The injected fluid diffuses into the formation through initially generated vertical cracks. In the study of the secondary recovery with growing cracks in the porous media, the stress intensity factor at the crack tip is maintained at a constant value of the fracture toughness of the medium during the crack propagation. The study starts with a simple problem, in which an impermeable crack in an infinite elastic medium is driven by an internal hydraulic pressure. Both problems of inviscid flow and viscous flow in the fracture are considered. In the case of inviscid flow, a self-similar solution associated with power functions of time and a general solution are obtained. In the case of viscous flow, the physical picture changes. A rapid pressure drop and a fluid front in the fracture are found in the vicinity of the crack tip. These exists a small cavity between the fluid front and the crack tip. In the study of growing cracks in porous media, a technique of moving and relaying finite element is used for simulation of crack propagation. The effect of viscous flow of fluid in the fracture is included in the study. The injection wells and the production wells are regularly arranged in the growing crack problem. Useful information is provided for improvement of water flooding technique in petroleum engineering.
机译:建立了多种变分原理和相应的有限元方法来模拟孔隙弹性介质中的变形,温度和流场,并与石油勘探的一次采油和二次采油项目中的注水技术相关。这项研究基于这样的假设:介质是均匀的,各向同性的或横向各向同性的,较小的准静态和平面应变变形。在初级采收率问题中,具有或不具有电导率断裂的生产井位于经受非零约束应力和初始孔隙压力的无限介质中。在有限介质中存在固定裂缝的二次采油问题研究中,注入井和生产井的布置被认为具有对称的规律,且存在对称条件。注入的流体通过最初产生的垂直裂缝扩散到地层中。在多孔介质中裂纹不断扩展的二次恢复研究中,裂纹扩展过程中,裂纹尖端处的应力强度因子保持为介质的断裂韧度的恒定值。研究从一个简单的问题开始,其中无限的弹性介质中的不可渗透的裂缝是由内部液压驱动的。考虑了裂缝中不粘流和粘滞流这两个问题。在无粘性流的情况下,获得了与时间的幂函数相关的自相似解和一般解。在粘性流动的情况下,物理图像会发生变化。在裂纹尖端附近发现了压力的快速下降和裂缝中的流体前沿。这些在流体前沿和裂纹尖端之间存在一个小空腔。在研究多孔介质中的裂纹扩展过程中,采用了一种移动和传递有限元的技术来模拟裂纹扩展。研究中包括了粘性流体在裂缝中的作用。在不断增长的裂缝问题中,有规律地安排了注入井和生产井。为改进石油工程中的注水技术提供了有用的信息。

著录项

  • 作者

    Li, Yaochen.;

  • 作者单位

    University of Notre Dame.;

  • 授予单位 University of Notre Dame.;
  • 学科 Applied Mechanics.; Engineering Petroleum.; Geotechnology.
  • 学位 Ph.D.
  • 年度 1991
  • 页码 216 p.
  • 总页数 216
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 应用力学;石油、天然气工业;地质学;
  • 关键词

  • 入库时间 2022-08-17 11:50:19

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