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ACCRUE: ACCURATE AND RELIABLE UNCERTAINTY ESTIMATE IN DETERMINISTIC MODELS 累积:在确定性模型中准确可靠的不确定性估计
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/INT.J.UNCERTAINTYQUANTIFICATION.2021034623
E. Camporeale, A. Carè
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引用次数: 7
Computational Challenges in Sampling and Representation of Uncertain Reaction Kinetics in Large Dimensions 大尺度不确定反应动力学的采样和表示中的计算挑战
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/INT.J.UNCERTAINTYQUANTIFICATION.2021035691
Saja Almohammadi, O. Maître, O. Knio
This work focuses on constructing functional representations of quantities of interest (QoIs) of an uncertain system in high dimension. Attention is focused on the ignition delay time of an iso-octane air mixture, using a detailed chemical mechanism with 3,811 elementary reactions. Uncertainty in all reaction rates is directly accounted for using associated uncertainty factors, assuming independent log-uniform priors. A Latin hypercube sample (LHS) of the ignition delay times was first generated, and the resulting database was then exploited to assess the possibility of constructing polynomial chaos (PC) representations in terms of the canonical random variables parametrizing the uncertain rates. We explored two avenues, namely sparse regression (SR) using LASSO, and a coordinate transform (CT) approach. Preconditioned variants of both approaches were also considered, namely using the logarithm of the ignition delay time as QoI. Both approaches resulted in representations of the ignition delay with similar representation errors. However, the CT approach was able to reproduce better the empirical distribution of the underlying LHS ensemble, and also preserved the positivity of the ignition delay time. When preconditioned representations were considered, however, similar performances were obtained using CT and SR representations. The results also revealed that both the CT and SR representations yield consistent global sensitivity estimates. The results were finally used to test a reduced dimension representation, and to outline potential extensions of the work.
本研究的重点是在高维上构造不确定系统的兴趣量的函数表示。利用3811个基本反应的详细化学机理,研究了异辛烷空气混合物的点火延迟时间。所有反应速率的不确定度直接用相关的不确定因素计算,假设独立对数均匀先验。首先生成了点火延迟时间的拉丁超立方体样本(LHS),然后利用该数据库评估了用标准随机变量参数化不确定率来构造多项式混沌(PC)表示的可能性。我们探索了两种途径,即使用LASSO的稀疏回归(SR)和坐标变换(CT)方法。还考虑了两种方法的预条件变量,即使用点火延迟时间的对数作为qi。这两种方法都导致了具有相似表示误差的点火延迟表示。然而,CT方法能够更好地再现底层LHS系综的经验分布,并且还保留了点火延迟时间的正性。然而,当考虑预条件表征时,使用CT和SR表征获得了类似的性能。结果还显示,CT和SR表示产生一致的全局敏感性估计。结果最后用于测试降维表示,并概述了工作的潜在扩展。
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引用次数: 1
Sparse Gaussian process model with mixed covariance function for uncertainty quantification 不确定性量化的混合协方差函数稀疏高斯过程模型
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/int.j.uncertaintyquantification.2021035851
Kai Cheng, Zhenzhou Lu, Sinan Xiao, S. Oladyshkin, W. Nowak
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引用次数: 2
PARAMETER ESTIMATION OF STOCHASTIC CHAOTIC SYSTEMS 随机混沌系统的参数估计
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/int.j.uncertaintyquantification.2020032807
R. Maraia, Sebastian Springer, H. Haario, J. Hakkarainen, E. Saksman
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引用次数: 2
A FETI-DP based parallel algorithm for solving high dimensional stochastic PDEs using collocation 基于FETI-DP的高维随机偏微分方程并行配置求解算法
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/int.j.uncertaintyquantification.2021038512
G. Ajith, D. Ghosh
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引用次数: 0
ROBUST IMPORTANCE SAMPLING FOR BAYESIAN MODEL CALIBRATION WITH SPATIOTEMPORAL DATA 基于时空数据的贝叶斯模型校正鲁棒重要抽样
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/INT.J.UNCERTAINTYQUANTIFICATION.2021033499
Kyle Neal, Benjamin Schroeder, Joshua Mullins, Abhinav Subramanian, S. Mahadevan
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引用次数: 1
A NON-NESTED INFILLING STRATEGY FOR MULTIFIDELITY BASED EFFICIENT GLOBAL OPTIMIZATION 基于多保真度的非嵌套填充策略的高效全局优化
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/int.j.uncertaintyquantification.2020032982
M. Sacher, O. Maître, R. Duvigneau, F. Hauville, M. Durand, Corentin Lothodé
Efficient Global Optimization (EGO) has become a standard approach for the global optimization of complex systems with high computational costs. EGO uses a training set of objective function values computed at selected input points to construct a statistical surrogate model, with low evaluation cost, on which the optimization procedure is applied. The training set is sequentially enriched, selecting new points, according to a prescribed infilling strategy, in order to converge to the optimum of the original costly model. Multi-fidelity approaches combining evaluations of the quantity of interest at different fidelity levels have been recently introduced to reduce the computational cost of building a global surrogate model. However, the use of multi-fidelity approaches in the context of EGO is still a research topic. In this work, we propose a new effective infilling strategy for multi-fidelity EGO. Our infilling strategy has the particularity of relying on non-nested training sets, a characteristic that comes with several computational benefits. For the enrichment of the multi-fidelity training set, the strategy selects the next input point together with the fidelity level of the objective function evaluation. This characteristic is in contrast with previous nested approaches, which require estimation all lower fidelity levels and are more demanding to update the surrogate. The resulting EGO procedure achieves a significantly reduced computational cost, avoiding computations at useless fidelity levels whenever possible, but it is also more robust to low correlations between levels and noisy estimations. Analytical problems are used to test and illustrate the efficiency of the method. It is finally applied to the optimization of a fully nonlinear fluid-structure interaction system to demonstrate its feasibility on real large-scale problems, with fidelity levels mixing physical approximations in the constitutive models and discretization refinements.
高效全局优化(EGO)已成为复杂系统高计算成本全局优化的标准方法。EGO使用在选定的输入点计算的目标函数值的训练集来构建一个评估成本低的统计代理模型,并在此模型上应用优化程序。按照规定的填充策略,对训练集进行逐次充实,选择新的点,以收敛到原代价模型的最优。多保真度方法结合了不同保真度水平的兴趣数量的评估,最近被引入以减少构建全局代理模型的计算成本。然而,多保真度方法在EGO背景下的应用仍然是一个研究课题。本文提出了一种新的多保真度EGO填充策略。我们的填充策略具有依赖于非嵌套训练集的特殊性,这一特性带来了几个计算上的好处。为了丰富多保真度训练集,该策略结合目标函数评价的保真度选择下一个输入点。这个特性与以前的嵌套方法形成对比,后者需要估计所有较低的保真度级别,并且更新代理的要求更高。由此产生的EGO过程大大降低了计算成本,尽可能避免了在无用的保真度水平上的计算,但它对水平和噪声估计之间的低相关性也更加稳健。用分析问题来验证和说明该方法的有效性。最后将该方法应用于一个完全非线性流固相互作用系统的优化,通过本构模型的物理近似和离散化改进的保真度,验证了该方法在实际大规模问题上的可行性。
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引用次数: 1
COMPUTATION OF SOBOL INDICES IN GLOBAL SENSITIVITY ANALYSIS FROM SMALL DATA SETS BY PROBABILISTIC LEARNING ON MANIFOLDS 基于流形概率学习的小数据集全局敏感性分析sobol指标计算
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/int.j.uncertaintyquantification.2020032674
M. Arnst, Christian Soize, K. Bulthuis
Global sensitivity analysis provides insight into how sources of uncertainty contribute to uncertainty in predictions of computational models. Global sensitivity indices, also called variance-based sensitivity indices and Sobol indices, are most often computed with Monte Carlo methods. However, when the computational model is computationally expensive and only a small number of samples can be generated, that is, in so-called small-data settings, usual Monte Carlo estimates may lack sufficient accuracy. As a means of improving accuracy in such small-data settings, we explore the use of probabilistic learning. The objective of the probabilistic learning is to learn from the available samples a probabilistic model that can be used to generate additional samples, from which Monte Carlo estimates of the global sensitivity indices are then deduced. We demonstrate the interest of such a probabilistic learning method by applying it in an illustration concerned with forecasting the contribution of the Antarctic ice sheet to sea-level rise.
全局敏感性分析提供了对不确定性来源如何影响计算模型预测的不确定性的深入了解。全局灵敏度指数,也称为基于方差的灵敏度指数和Sobol指数,通常用蒙特卡罗方法计算。然而,当计算模型的计算成本很高,只能生成少量样本时,即在所谓的小数据设置中,通常的蒙特卡罗估计可能缺乏足够的准确性。作为在这种小数据设置中提高准确性的一种手段,我们探索了概率学习的使用。概率学习的目的是从可用的样本中学习一个概率模型,该模型可以用来生成额外的样本,然后从这些样本中推导出全局灵敏度指数的蒙特卡罗估计。我们通过将这种概率学习方法应用于预测南极冰盖对海平面上升的贡献的一个例子来展示它的兴趣。
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引用次数: 10
EXPLORATION OF MULTIFIDELITY UQ SAMPLING STRATEGIES FOR COMPUTER NETWORK APPLICATIONS 计算机网络应用中多保真度uq采样策略的探索
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/INT.J.UNCERTAINTYQUANTIFICATION.2021033774
G. Geraci, J. Crussell, L. Swiler, B. Debusschere
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引用次数: 2
INDEX, VOLUME 11, 2021 索引,第11卷,2021年
IF 1.7 4区 工程技术 Q1 Mathematics Pub Date : 2021-01-01 DOI: 10.1615/int.j.uncertaintyquantification.v11.i6.50
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引用次数: 0
期刊
International Journal for Uncertainty Quantification
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