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首页> 外文期刊>Archives of mining sciences >Development of a Damage Model for Rock Materials Under Compressive and Tensile Stress Fields
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Development of a Damage Model for Rock Materials Under Compressive and Tensile Stress Fields

机译:岩石材料在压应力和拉应力作用下的损伤模型开发

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With increase in depth and size of underground openings, the extent of damage zone around these structures grows and becomes major safety and design issues. The dominant causes of irreversible deformations are plastic flow and damage process. Most of the existing elastic-plastic models employed in the analysis and design of underground structures only consider the plastic flow and not the full damage process. In order to realistically modeling the rock damage process, the important issues such as stiffness degradation, dilatation, softening, anisotropy, and significant differences in rock response under tensile and compressive loadings must be considered. Therefore, developments of realistic damage models are essential in the design process of underground structures. In this paper basic thermodynamic arguments and the general formulation of elastic-degrading material are outlined. Then, a more clear and accurate definition of the damage resistance function and its hardening and softening law are established. In the definition of damage yield function, many authors considered only the tensile microcracking (mode Ι). Since quasi brittle materials such as rock degrade under compressive and shear microcracking (mode Π), separate positive and negative yield functions are introduced. Accordingly, two different algorithms are proposed to evaluate the damage associated with compressive and tensile loadings. The computational algorithm of the developed constitutive model is presented at the end.
机译:随着地下开口的深度和尺寸的增加,这些结构周围的破坏区域范围不断扩大,成为主要的安全和设计问题。不可逆变形的主要原因是塑性流动和破坏过程。在地下结构的分析和设计中,大多数现有的弹塑性模型都只考虑塑性流动,而不考虑整个破坏过程。为了对岩石破坏过程进行真实建模,必须考虑重要问题,例如刚度降低,膨胀,软化,各向异性以及在拉伸和压缩载荷下岩石响应的显着差异。因此,在地下结构的设计过程中,开发逼真的损伤模型至关重要。本文概述了基本的热力学论点和弹性降解材料的一般公式。然后,建立了更加清晰准确的抗破坏功能定义及其硬化和软化规律。在损伤屈服函数的定义中,许多作者仅考虑了拉伸微裂纹(模式Ⅰ)。由于岩石等准脆性材料在压缩和剪切微裂纹(模式Π)下会降解,因此引入了单独的正和负屈服函数。因此,提出了两种不同的算法来评估与压缩和拉伸载荷相关的损伤。最后提出了本构模型的计算算法。

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