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Presentation of Critical Failure Surface of Slopes Based on the Finite Element Technique

机译:基于有限元技术的边坡临界破坏面表示

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Classical limit equilibrium analysis involves searching for the factor of safety and its associated critical slip surface. To date, most studies that have utilized the finite element (FE) method for slope stability analysis have focused on finding the critical factor of safety (F_s) that is in good agreement with the results from limit equilibrium (LE) analysis. Few studies have been performed to identify the critical failure surface(s) that result from FE analyses, as historically the F_s appears to have been the primary point of interest. When performing finite element analyses of a slope at its limit equilibrium state, it has been observed that there is a plastic shear zone which forms in the slope, extending from the toe to the top. This paper introduces an analogy of physical significance between contours of plastic strains from FE analysis and the LE safety map, which can be used to identify and visualize the critical failure surfaces of slopes. The validity of the proposed FE approach for the presentation of failure surface(s) is examined through numerical modeling of simple and complex geometries, and the results are compared to those from LE.
机译:经典极限平衡分析涉及寻找安全系数及其相关的临界滑移面。迄今为止,大多数利用有限元(FE)方法进行边坡稳定性分析的研究都集中在寻找与极限平衡(LE)分析结果非常吻合的安全关键因素(F_s)。很少进行研究来确定由有限元分析得出的关键失效表面,因为历史上F_s似乎一直是人们关注的主要问题。在对处于其极限平衡状态的边坡进行有限元分析时,已经观察到在边坡中形成了一个塑性剪切区,该塑性剪切区从脚趾延伸到顶部。本文通过有限元分析和LE安全图介绍了塑性应变轮廓之间的物理意义类比,可用于识别和可视化斜坡的关键破坏面。通过对简单和复杂几何形状进行数值建模,检验了提出的有限元方法用于表示失效表面的有效性,并将结果与​​LE的结果进行了比较。

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