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Extensions to the discontinuous deformation analysis for jointed rock masses and other blocky systems.

机译:节理岩体和其他块状系统的不连续变形分析的扩展。

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摘要

Rock masses, in general, are not continuous. Therefore, continuum models, such as the Finite Element Method (FEM) and the Boundary Element Method (BEM), usually do not work well when predicting the response of rock masses to loading and unloading. On the other hand, Discrete Element Methods (DEM) are tailored for problems with many discontinuities and large displacements. The Discontinuous Deformation Analysis (DDA) method is a recently developed technique that falls into the family of DEM. Large displacements and deformations are considered under both static and dynamic loadings.; In this thesis, three extensions to the original DDA method have been developed and have been implemented in the original DDA program. First, block contact has been improved by using the Augmented Lagrangian Method instead of the penalty method. Second, a sub-blocking capability has been implemented, whereby blocks are discretized into sub-blocks. A better resolution of stress and strain within each block can then be obtained. Finally, two block fracturing algorithms have been introduced: one for intact blocks and another for sub-blocks. Based on a three-parameter Mohr-Coulomb criterion, intact blocks can be broken into smaller blocks and sub-block fractures are allowed to propagate in a continuous manner across sub-block contacts.; Many engineering problems involving the multiple fracturing of blocky systems, which could not be solved with the original DDA method, can now be studied using the newly enhanced DDA method. The capability of the newly developed DDA program was explored for a variety of two-dimensional engineering problems involving blocky systems: (1) deformation and fracturing of unreinforced masonry shear walls to in-plane loads, (2) modeling of rock-fall including prediction of block trajectory and block fracturing upon impact, (3) modeling of glacier calving at large scales allowing for multiple crevasse propagation and block detachment, (4) prediction of rotational slip in slopes caused by crack propagation, and (5) modeling of the response of blocky rock masses to underground excavation allowing for large block movement and multiple block fracturing.; In general, the new capabilities of the DDA method make it a powerful numerical tool to model the deformation and fracturing of various blocky and non-blocky (continuous) media.
机译:通常,岩体是不连续的。因此,在预测岩体对加载和卸载的响应时,诸如有限元法(FEM)和边界元法(BEM)之类的连续模型通常不能很好地工作。另一方面,离散元方法(DEM)是针对具有许多不连续性和大位移的问题而量身定制的。不连续变形分析(DDA)方法是最近开发的一种技术,属于DEM系列。在静态和动态载荷下都考虑了大的位移和变形。本文对原始DDA方法进行了三项扩展,并已在原始DDA程序中实现。首先,通过使用增强拉格朗日方法代替惩罚方法来改善块接触。其次,已经实现了子块功能,从而将块离散为子块。这样就可以在每个区块内获得更好的应力和应变分辨率。最后,介绍了两种块破裂算法:一种用于完整块,另一种用于子块。根据三参数Mohr-Coulomb准则,可以将完整的块分解为较小的块,并允许子块裂缝在子块触点之间以连续方式传播。现在,可以使用新增强的DDA方法研究许多涉及块状系统多重破裂的工程问题,而这些问题是原始DDA方法无法解决的。探索了新开发的DDA程序的功能,以解决涉及块状系统的各种二维工程问题:(1)未加固的砌体剪力墙的变形和破裂对平面载荷的影响,(2)包括预测在内的落石建模块轨迹和冲击时块的破裂;(3)大规模冰崩的建模,允许多次裂缝传播和块分离;(4)预测由裂纹扩展引起的斜坡旋转滑移;(5)响应模型块状岩体到地下的开挖,允许大块运动和多块压裂。通常,DDA方法的新功能使其成为建模各种块状和非块状(连续)介质的变形和破裂的强大数值工具。

著录项

  • 作者

    Lin, Chihsen T.;

  • 作者单位

    University of Colorado at Boulder.;

  • 授予单位 University of Colorado at Boulder.;
  • 学科 Geotechnology.; Engineering Civil.
  • 学位 Ph.D.
  • 年度 1995
  • 页码 214 p.
  • 总页数 214
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 地质学;建筑科学;
  • 关键词

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