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Effect of Model Uncertainty on Probabilistic Characterization of Soil Property

机译:模型不确定性对土壤性质概率表征的影响

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Reliability-based design and analysis in geotechnical engineering requires input parameters, such as soil properties, to be probabilistically characterized. This generally requires a large number of site-specific data. However, site-specific data is often sparse and limited, particularly for geotechnical projects with small to medium sizes. To facilitate the probabilistic characterization of soil property of interest (e.g., effective friction angle, of soil), Bayesian equivalent sample approach has been developed. It systematically integrates limited site-specific data with engineering judgment/local experience (i.e., prior knowledge in Bayesian methods) and regression models (relating soil properties to site-specific data, if the soil properties of interest are not measured directly). As the regression model (e.g., a commonly used design chart between standard penetration test (SPT) data N_(SPT) and ф') is generally not perfect but with some uncertainty, the characterization result would be inevitably affected by the uncertainty in the regression model. Furthermore, the effect of model uncertainty may become more sophisticated, if the magnitude of model uncertainty in regression models (e.g., a N_(SPT) - ф' design chart) is unknown or difficult to calibrate. This paper aims to explore the effect of model uncertainty on the characterization result, particularly when the magnitude of model uncertainty is unknown (note that determination and quantification of the model uncertainty are not the objective of this study). The effect of model uncertainty can be clearly illustrated by comparing the probabilistic characterization result of ф' considering the unknown model uncertainty in a N_(SPT) - ф' design chart, and that ignoring the unknown model uncertainty in the N_(SPT) - ф' design chart. Simulated data is used for such illustration. It is shown that considering the model uncertainty in the design chart achieves more consistent and reliable results than ignoring model uncertainty in the design chart. This would be quite useful when probabilistically estimating soil properties of interest (e.g., ф') from some other commonly used in-situ tests (e.g., N_(SPT)).
机译:岩土工程中基于可靠性的设计和分析要求对输入参数(例如土壤特性)进行概率表征。通常,这需要大量特定于站点的数据。但是,特定于站点的数据通常是稀疏且有限的,特别是对于中小规模的岩土项目。为了便于对感兴趣的土壤特性(例如土壤的有效摩擦角)进行概率表征,已经开发了贝叶斯等效采样方法。它系统地将有限的特定地点数据与工程判断/当地经验(即贝叶斯方法中的先验知识)和回归模型(如果不直接测量目标土壤性质,将土壤性质与特定地点的数据相关)集成在一起。由于回归模型(例如,标准渗透率测试(SPT)数据N_(SPT)和ф'之间的常用设计图)通常并不理想,但存在一定的不确定性,因此表征结果不可避免地会受到回归不确定性的影响模型。此外,如果回归模型中模型不确定性的大小(例如N_(SPT)-ф'设计图表)未知或难以校准,则模型不确定性的影响可能会变得更加复杂。本文旨在探讨模型不确定性对表征结果的影响,尤其是在模型不确定性的大小未知时(请注意,模型不确定性的确定和量化不是本研究的目的)。通过比较考虑了N_(SPT)-ф'设计图中未知模型不确定性的ф'的概率表征结果以及忽略N_(SPT)-ф中未知模型不确定性的结果,可以清楚地说明模型不确定性的影响设计图。仿真数据用于这种说明。结果表明,与忽略设计图中的模型不确定性相比,考虑设计图中的模型不确定性可获得更一致,更可靠的结果。当从其他一些常用的原位测试(例如N_(SPT))中概率估计感兴趣的土壤特性(例如ф')时,这将非常有用。

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