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Slope stability analysis using elastic finite element stress fields

机译:利用弹性有限元应力场的边坡稳定性分析

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The finite element limit equilibrium method (FELEM) is increasingly used in slope stability analyses. The greatest advantage of the FELEM is its time-saving analysis process, which does not require the iterative strength reduction process used in the strength reduction finite element method. The conventional FELEM calculates stresses using the finite element method with the elastic-perfectly plastic Mohr-Coulomb model and searches for the critical slip surface with the minimum safety factor. To further enhance and broaden the applicability of the FELEM, a 2D and 3D slope stability FELEM using elastic finite element stress fields is proposed. Five typical soil slope problems, a 2D rock slope problem involving a nonlinear failure model and a 3D shallow slope problem are adopted to validate the proposed FELEM. The results indicate that this method can be applied to solve various slope problems.
机译:有限元极限平衡方法(FELEM)越来越多地用于坡度稳定性分析。 Felem的最大优势是其节省时间的分析过程,不需要在强度减少有限元方法中使用的迭代强度减少过程。 传统的Felem使用具有弹性 - 完美的塑料MoHR-Coulomb模型的有限元方法计算应力,并以最小的安全系数搜索临界滑动表面。 为了进一步增强和扩大Felem的适用性,提出了使用弹性有限元应力场的2D和3D斜率稳定性重点。 五个典型的土壤斜率问题,采用了涉及非线性故障模型的2D岩石斜率问题和3D浅坡问题来验证提出的重型。 结果表明该方法可以应用于解决各种斜坡问题。

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