处理随机系统稀疏重复实验数据中的不确定性和认知不确定性,用于实际空间模型验证

IF 0.5 Q4 ENGINEERING, MECHANICAL Journal of Verification, Validation and Uncertainty Quantification Pub Date : 2021-05-06 DOI:10.1115/1.4051069
V. Romero, A. Black
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引用次数: 1

摘要

本文提出了一种实用的方法,用于传播和处理与重复测试输入和输出中的随机测量和估计误差(每次测试都不同)和系统测量和估计误差(每次测试都不确定但相似)相关的不确定性,以表征随机变化测试单元的响应可变性。还处理了测试条件控制从测试到测试的可变性和由于有限数量的重复测试而产生的采样不确定性。这些变异和认知的不确定性导致输出响应量计算统计的不确定性。该方法是在处理“实空间”(RS)模型验证与模型预测统计及其不确定性比较的实验数据的背景下开发的。该方法对于许多类型的实验和数据不确定性是灵活和足够的,提供了作者所知道的任何模型验证方法中最广泛的数据不确定性量化(UQ)处理。它同时处理区间和概率的不确定性描述,并且通过在蒙特卡罗(MC)不确定性传播方法中使用简单有效的维数和阶数自适应多项式响应面,可以以相对较少的计算成本来执行。逐步升级的响应面的一个关键特征是,它们能够估计由代理模型造成的传播误差。本文还对各种不确定源对统计估计总不确定度的相对贡献进行了敏感性分析。这些方法在真实的实验验证数据上得到了证明,这些数据涉及所有上述来源和类型的误差和不确定性,并在压力容器加热和加压至失效的五个重复试验中得到了证明。所有的处理操作都使用简单的电子表格程序。
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Processing Aleatory and Epistemic Uncertainties in Experimental Data From Sparse Replicate Tests of Stochastic Systems for Real-Space Model Validation
This paper presents a practical methodology for propagating and processing uncertainties associated with random measurement and estimation errors (that vary from test-to-test) and systematic measurement and estimation errors (uncertain but similar from test-to-test) in inputs and outputs of replicate tests to characterize response variability of stochastically varying test units. Also treated are test condition control variability from test-to-test and sampling uncertainty due to limited numbers of replicate tests. These aleatory variabilities and epistemic uncertainties result in uncertainty on computed statistics of output response quantities. The methodology was developed in the context of processing experimental data for “real-space” (RS) model validation comparisons against model-predicted statistics and uncertainty thereof. The methodology is flexible and sufficient for many types of experimental and data uncertainty, offering the most extensive data uncertainty quantification (UQ) treatment of any model validation method the authors are aware of. It handles both interval and probabilistic uncertainty descriptions and can be performed with relatively little computational cost through use of simple and effective dimension- and order-adaptive polynomial response surfaces in a Monte Carlo (MC) uncertainty propagation approach. A key feature of the progressively upgraded response surfaces is that they enable estimation of propagation error contributed by the surrogate model. Sensitivity analysis of the relative contributions of the various uncertainty sources to the total uncertainty of statistical estimates is also presented. The methodologies are demonstrated on real experimental validation data involving all the mentioned sources and types of error and uncertainty in five replicate tests of pressure vessels heated and pressurized to failure. Simple spreadsheet procedures are used for all processing operations.
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来源期刊
CiteScore
1.60
自引率
16.70%
发文量
12
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