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Numerical modeling of mixed mode multiple crack propagation and its application to the simulation of nonlinear rock deformation and borehole breakout.

机译:混合模式多裂纹扩展的数值模拟及其在非线性岩石变形和井眼突围模拟中的应用。

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摘要

Rock is a very heterogeneous material, containing structural weakness at all scales. These weaknesses include grain boundaries, pores, and cracks on the small scale, and joints, faults, and bedding planes on the large scale. Nonlinear rock deformation in the low-temperature, low-confinement regime is due primarily to the growth of cracks from these weaknesses and the coalescence of cracks to form macroscopic structural features. Another important aspect of rock deformation and failure is the statistical distribution of weaknesses in the initial microstructure.; Borehole breakout is the process by which portions of a borehole wall fracture or spall when subjected to compressive stresses. Studies of borehole breakout in the past twenty years include experiments, field studies, and numerical modeling. With regards to the numerical modeling of borehole breakout, the rock surrounding the borehole is considered as a nonlinear continuum material in most of the previous approaches. Experiments and field studies, however, have shown that the heterogeneous and discontinuous nature of rock has a strong impact on the mechanics of borehole breakout.; This dissertation describes a numerical model that has been developed to simulate the damage of rock and the corresponding non-linear stress-strain behavior, and also the progression of borehole breakout in heterogeneous and discontinuous rock by mixed mode crack growth, interaction, and coalescence. The rock is simulated as an elastic material containing a random distribution of cracks. As compressive load is applied, the initial cracks grow, interact, and coalesce to form macroscopic fractures. The numerical model was developed by making a series of modifications to the displacement discontinuity code of Crouch and Starfield (Crouch & Starfield, 1983). The most important modifications include modifying the boundary element for the calculation of stress intensity factors, adding Coulomb friction for closed portions of cracks, adding a crack generator, and adding an algorithm for crack coalescence. The numerical model is used to simulate the non-linear deformation and the progression of breakout in Westerly granite, and the results are realistic.
机译:岩石是一种非常异质的材料,在所有尺度上都包含结构弱点。这些弱点包括小范围的晶界,气孔和裂缝,大范围的缝隙,断层和层理面。低温,低约束条件下的非线性岩石变形主要是由于这些弱点导致的裂纹扩展以及裂纹的聚结形成了宏观的结构特征。岩石变形和破坏的另一个重要方面是初始微观结构中弱点的统计分布。钻孔破裂是井壁的一部分在受到压缩应力时破裂或剥落的过程。在过去的20年中,对井眼突围的研究包括实验,现场研究和数值模拟。关于井眼破裂的数值模型,在大多数先前方法中,井眼周围的岩石被视为非线性连续体材料。然而,实验和现场研究表明,岩石的非均质性和不连续性对井眼破裂的力学影响很大。本文描述了一个数值模型,该模型已被开发用来模拟岩石的破坏和相应的非线性应力应变行为,以及模拟混合模式裂纹扩展,相互作用和合并在非均质和非连续岩石中的井眼破裂的进程。岩石被模拟为一种弹性材料,其中包含随机分布的裂缝。当施加压缩载荷时,初始裂纹扩展,相互作用并聚结以形成宏观裂缝。通过对Crouch和Starfield的位移不连续代码进行一系列修改来开发数值模型(Crouch和Starfield,1983)。最重要的修改包括修改用于计算应力强度因子的边界元素,添加裂纹闭合部分的库仑摩擦,添加裂纹生成器以及添加裂纹合并算法。该数值模型被用于模拟Westerly花岗岩的非线性变形和破裂的进程,结果是现实的。

著录项

  • 作者

    Du, Wei.;

  • 作者单位

    The University of Arizona.;

  • 授予单位 The University of Arizona.;
  • 学科 Engineering Mining.
  • 学位 Ph.D.
  • 年度 1997
  • 页码 153 p.
  • 总页数 153
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 矿业工程;
  • 关键词

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