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A computational study on the uncertainty quantification of failure of clays with a modified Cam-Clay yield criterion

机译:改性CAM粘土收益率标准的粘土失效的不确定度定量的计算研究

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摘要

Abstract In this study, the quantitative effect of the random distribution of the soil material properties to the probability density functions of the failure load and displacements is presented. A modified Cam-Clay failure criterion is embedded into a stochastic finite element numerical tool for this purpose. Various assumptions for the random distribution of the compressibility factor $$kappa$$ κ , of the constitutive relation, the critical state line inclination c of the soil, and the permeability k have been tested and assessed with Latin hypercube sampling followed by Monte Carlo simulation. It is confirmed that both failure load and displacements follow Gaussian normal distribution despite the nonlinearity of the problem. Moreover, as the soil depth increases the mean value of failure load decreases and the failure displacement increases. Consequently, failure mechanism of clays can be determined in this work within an acceptable variability, taking into account the soil depth and nonlinear constitutive relations which in the analytical solutions is not feasible as it is assumed the Meyerhoff theory which considers the elastic halfspace.
机译:摘要在本研究中,介绍了土壤材料特性随机分布对故障负荷和位移的概率密度函数的定量效果。为此目的嵌入改进的CAM-CLAY故障标准中的随机有限元数值工具。对于压缩因子$$κ$$κ的各种假设,构成关系,土壤的临界状态线倾斜度C以及渗透性k的临界状态线倾斜度k已经进行了测试,并用拉丁超立体抽样进行评估,然后进行蒙特卡罗评估模拟。确认,尽管问题的非线性,但故障负荷和位移均遵循高斯正常分布。此外,由于土壤深度增加了故障负荷的平均值,并且失效位移增加。因此,可以在可接受的可变性中在这项工作中确定粘土的故障机制,考虑到分析解决方案中的土壤深度和非线性本构关系,因为它是假设认为弹性半空间的Meyerhoff理论是不可行的。

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