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Limit equilibrium slope stability analysis using rigid finite elements

机译:使用刚性有限元的极限平衡边坡稳定性分析

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摘要

This paper revisits the interslice force assumptions associated with the method-of-slices approach to slope stability analysis. A brief review is presented on analysis procedures for this class of problem and a comparison is made between the factor of safety equations derived by Fellenius and a modified form of Bishop's equation. A simplified rigid finite element method that takes into account progressive yielding through a sliding law is proposed, eliminating the need to provide constraint equations for the variation of interslice forces required by more advanced procedures, such as that developed by Morgenstern and Price. An example is given to demonstrate the proposed procedure and to investigate the sensitivity of the global and local factors of safety to the interslice and basal shear forces. It is demonstrated that the global factor of safety tends not to be sensitive to interslice shear forces when dealing with circular slip. For the slip circles that were analyzed, the Morgenstern and Price procedure yielded slice forces that were similar to those predicted by the proposed method, which takes into account the deformation and failure characteristics of the material comprising the slope.
机译:本文将重新研究与边坡稳定性分析的切片法相关的切片间力假设。本文简要介绍了此类问题的分析程序,并比较了Fellenius导出的安全系数方程和Bishop方程的改进形式。提出了一种简化的刚性有限元方法,该方法考虑了通过滑动定律的渐进屈服,从而无需为更高级的程序(如Morgenstern和Price开发的)所需的层间力变化提供约束方程。给出了一个例子来证明所提出的程序,并研究整体和局部安全因素对层间剪切力和基底剪切力的敏感性。结果表明,在处理圆形滑移时,整体安全系数对层间剪切力不敏感。对于已分析的滑移圆,Morgenstern和Price过程产生的切向力与拟议方法预测的切向力相似,其中考虑了构成斜面的材料的变形和破坏特性。

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