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Implementation and evaluation of nonparametric regression procedures for sensitivity analysis of computationally demanding models

机译:用于计算需求模型的敏感性分析的非参数回归程序的实现和评估

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摘要

The analysis of many physical and engineering problems involves running complex computational models (simulation models, computer codes). With problems of this type, it is important to understand the relationships between the input variables (whose values are often imprecisely known) and the output. The goal of sensitivity analysis (SA) is to study this relationship and identify the most significant factors or variables affecting the results of the model. In this presentation, an improvement on existing methods for SA of complex computer models is described for use when the model is too computationally expensive for a standard Monte-Carlo analysis. In these situations, a meta-model or surrogate model can be used to estimate the necessary sensitivity index for each input. A sensitivity index is a measure of the variance in the response that is due to the uncertainty in an input. Most existing approaches to this problem either do not work well with a large number of input variables and/ or they ignore the error involved in estimating a sensitivity index. Here, a new approach to sensitivity index estimation using meta-models and bootstrap confidence intervals is described that provides solutions to these drawbacks. Further, an efficient yet effective approach to incorporate this methodology into an actual SA is presented. Several simulated and real examples illustrate the utility of this approach. This framework can be extended to uncertainty analysis as well.
机译:对许多物理和工程问题的分析涉及运行复杂的计算模型(模拟模型,计算机代码)。对于此类问题,重要的是要了解输入变量(其值通常不精确地知道)与输出之间的关系。敏感性分析(SA)的目的是研究这种关系,并确定影响模型结果的最重要因素或变量。在此演示文稿中,描述了对复杂计算机模型的SA现有方法的改进,以供模型使用标准蒙特卡洛分析进行计算时过于昂贵时使用。在这些情况下,可以使用元模型或代理模型来估算每个输入的必要灵敏度指标。灵敏度指数是由于输入中的不确定性导致的响应方差的度量。大多数现有的解决此问题的方法要么不适用于大量输入变量,和/或它们忽略了估计灵敏度指标时涉及的误差。在此,描述了一种使用元模型和自举置信区间进行敏感性指数估计的新方法,该方法提供了这些缺点的解决方案。此外,提出了一种有效且有效的方法来将该方法结合到实际的SA中。几个模拟和真实的例子说明了这种方法的实用性。该框架也可以扩展到不确定性分析。

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