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Probabilistic back analysis for improved reliability of geotechnical predictions considering parameters uncertainty, model bias, and observation error

机译:考虑参数不确定性,模型偏见和观察误差,提高岩土预测可靠性的概率回分析

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摘要

The predicted performance of a geotechnical system may deviate from the in situ observation due to the uncertainties in the input geotechnical parameters, solution model, and observation error. A precise characterization of these uncertainties is a significant challenge primarily because of limited data availability. The Bayesian theory provides a means for updating these uncertainties by incorporating prior statistical information and observations. However, conventional Bayesian inference focuses on limited sources of uncertainties. This paper presents a probabilistic back analysis method for improved reliability of subsequent predictions that considers all the uncertainties. Three distinct features of this new method include: (1) multiple observations are incorporated into the Bayesian updating, (2) the statistical information of the uncertain variables is updated in a stage-by-stage manner, and (3) the posterior distributions of uncertain variables are derived with Markov Chain Monte Carlo (MCMC) simulation that is based on the Hamiltonian Monte Carlo (HMC) algorithm. Two case histories, including a braced excavation problem and a tunnel excavation problem, are analyzed to demonstrate the effectiveness of the new method. The advantages of this new back analysis method over the conventional Bayesian updating analyses are documented.
机译:由于输入的岩土参数,解决方案模型和观察误差的不确定性,岩土系统的预测性能可能偏离原位观察。这些不确定性的精确表征主要是主要挑战,主要是由于数据可用性有限。贝叶斯理论通过纳入先前的统计信息和观察来提供更新这些不确定性的手段。然而,传统的贝叶斯推论侧重于有限的不确定性来源。本文介绍了提高后续预测可靠性的概率后分析方法,以考虑所有不确定性。这种新方法的三个不同的特征包括:(1)多次观察结合到贝叶斯更新中,(2)不确定变量的统计信息以逐步的方式更新(3)后部分布不确定的变量源于Markov链蒙特卡罗(MCMC)仿真,其基于Hamiltonian Monte Carlo(HMC)算法。分析了两种情况历史,包括支撑挖掘问题和隧道挖掘问题,以证明新方法的有效性。记录了在传统的贝叶斯更新分析中进行了这种新的后分析方法的优点。

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