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Bayesian calibration of multi-response systems via multivariate Kriging: Methodology and geological and geotechnical case studies

机译:通过多变量Kriging的多元响应系统的贝叶斯校准:方法论和地质和地质和地际案例研究

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Bayesian techniques - widely used to update the distributions of involved uncertain system variables based on new observations at different points in space and time - can be highly demanding and prohibitive in cases of sophisticated computational models. Here, we propose a highly efficient Bayesian updating framework that is integrated with multivariate Kriging surrogate modeling to quantify heteroscedastic uncertainties in the entire space of uncertain system variables and capture spatial and temporal dependencies among the responses using non-separable covariance structure. The advantages of the proposed framework are demonstrated on three geological and geotechnical examples, since geological properties are often highly uncertain and responses in these systems are frequently multivariate in nature. Results indicate that the developed framework is able to accurately and efficiently update uncertainties of system variables compared to existing Bayesian updating methods that are based on surrogate models. Moreover, considering the often-neglected spatiotemporal dependencies between responses is observed to noticeably enhance the accuracy of predictions. The proposed approach serves as an efficient tool to optimally utilize monitoring data from geological and geotechnical systems to arrive at reliable predictions of future responses.
机译:贝叶斯技术 - 广泛用于根据空间和时间的不同点的新观测更新涉及的不确定系统变量的分布 - 在复杂的计算模型的情况下,可以是非常苛刻和越来越高的。在这里,我们提出了一种高效的贝叶斯更新框架,该框架与多变量Kriging代理建模集成,以量化在不可分居的协方差结构的响应中的整个空间中的异源间不确定性。在三个地质和岩土工业实例上证明了所提出的框架的优点,因为地质特性通常是高度不确定的,并且这些系统中的反应通常是多变量的。结果表明,与基于代理模型的现有贝叶斯更新方法相比,开发框架能够准确和有效地更新系统变量的不确定性。此外,考虑到观察到响应之间的经常被忽略的时空依赖性,以显着增强预测的准确性。所提出的方法用作最佳的工具,以最佳地利用来自地质和岩土工程系统的监测数据,以获得未来响应的可靠预测。

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