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Probabilistic Back Analysis of Failed Slopes using Bayesian Techniques

机译:贝叶斯技术对失败边坡的概率反分析

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Slope stability problems are generally associated with uncertainties in soil properties, pore pressure regimes, failure modes and geometries, in addition to model uncertainties from the analysis methods. For failed slopes, information about the observed failure geometry could be used to refine or update the uncertainty in the shear strength and pore pressure parameters. This paper adopts a simplified probabilistic back-analysis approach based on Bayesian techniques that is applied within the framework of a limit equilibrium analysis for a case history involving the stability of a proposed highway stretch in Algeria. The objectives are to study the effects of (1) the quality of prior shear strength and pore pressure data, (2) the correlation between shear strength parameters, (3) the incorporation of the pore pressure regime in the back analysis, and (4) effect of the failure surface location and geometry on the results of the probabilistic back analysis procedure. Results indicate that the updating process generally results in mean parameters that are likely to exist at the initiation of failure and in reduced uncertainties in these parameters. Results also show that the uncertainty in the geometry and location of the failure surface impacts the posterior data and should be accounted for in designs of any future remedial measures.
机译:除了分析方法的模型不确定性外,边坡稳定性问题通常还与土壤性质,孔隙压力状况,破坏模式和几何形状的不确定性有关。对于失败的斜坡,可以使用有关观察到的破坏几何形状的信息来完善或更新抗剪强度和孔隙压力参数的不确定性。本文采用基于贝叶斯技术的简化概率反分析方法,该方法在极限平衡分析的框架内应用于涉及阿尔及利亚拟建公路延伸稳定性的案例历史。目的是研究以下方面的影响:(1)先验抗剪强度和孔隙压力数据的质量;(2)抗剪强度参数之间的相关性;(3)在反分析中纳入孔隙压力范围;以及(4) )失效表面位置和几何形状对概率反分析程序结果的影响。结果表明,更新过程通常会导致出现故障时可能存在的平均参数,并减少这些参数的不确定性。结果还表明,失效表面的几何形状和位置的不确定性会影响后验数据,因此在设计任何未来的补救措施时都应予以考虑。

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