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Life-time prediction for rocks under static compressive and tensile loads: a new simulation approach

机译:静态压缩和拉伸载荷下岩石的寿命预测:一种新的模拟方法

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摘要

The life time or time to failure of rocks under load is governed by microstructural defects, like microcracks, voids etc. The life time can be predicted either by empirical exponential laws or physical laws based on damage and fracture mechanics. The proposed numerical model is based on subcritical crack growth using the linear elastic fracture mechanical approach and is implemented as a numerical cellular automate. The algorithm considers both tensile and shear fracturing. Each cell contains a microcrack of random length according to a given probability function. Fracture growth is controlled by the Charles equation. Macroscopic cracks are the results of the coalescence of growing microcracks. Within the numerical approach elasto-plastic stress redistributions take place. If the stress intensity factors have reached the critical values or the microcrack has reached the zone dimension, the zone is considered as fractured and residual strength values are assigned. The proposed approach was applied to rock samples under uniaxial compressive and tensile loads (creep tests). Successful results were obtained in respect to the predicted life time, damage evolution and the fracture pattern. Conclusions for further improvements and extensions of this methodology were drawn.
机译:岩石在载荷作用下的寿命或失效时间受微观结构缺陷(如微裂纹,空隙等)支配。寿命可以通过经验指数定律或基于破坏和断裂力学的物理定律来预测。所提出的数值模型基于使用线性弹性断裂力学方法的亚临界裂纹扩展,并实现为数值单元自动化。该算法同时考虑了拉伸断裂和剪切断裂。每个单元格根据给定的概率函数包含随机长度的微裂纹。断裂生长受查尔斯方程控制。宏观裂纹是不断增长的微裂纹合并的结果。在数值方法中,发生了弹塑性应力的重新分布。如果应力强度因子已达到临界值或微裂纹已达到区域尺寸,则将该区域视为已断裂,并指定残余强度值。所提出的方法应用于单轴压缩和拉伸载荷(蠕变测试)下的岩石样品。在预测寿命,损伤发展和断裂模式方面获得了成功的结果。得出了进一步改进和扩展该方法的结论。

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