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A Comparison of Quasi-Monte Carlo Methods Based on Faure and Sobol Sequences for Multidimensional Integrals in Air Pollution Modeling

机译:基于FAUE和SOBOL序列的准蒙特卡罗方法对空气污染建模多维积分的基础

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Air pollution and meteorological models are examples of mathematical models with a lot of natural uncertainties in their input data sets and parameters. Sensitivity analysis is a powerful tool for studying and improving the reliability of such models. In this paper we present the results of a global sensitivity study of the Unified Danish Eulerian Model (UNI-DEM). One of the most important features of UNI-DEM is its advanced chemical scheme the Condensed CBM IV, which considers a large number of chemicals, and various reactions between them, of which the ozone is the most important pollutant because it is used in many practical applications. The stochastic methods based on Faure and Sobol sequences are used for computing the sensitivity measures. The numerical experiments show that the stochastic algorithms for the multidimensional integrals under consideration are efficient methods for computing the small value sensitivity indices.
机译:空气污染和气象模型是其输入数据集和参数中具有很多自然不确定性的数学模型的示例。敏感性分析是一种用于学习和提高这些模型可靠性的强大工具。在本文中,我们介绍了统一丹麦欧拉模型(UNI-DEM)的全球敏感性研究的结果。 Uni-Dem最重要的特征之一是其先进的化学方案,浓缩的CBM IV,其考虑了大量化学品,以及它们之间的各种反应,其中臭氧是最重要的污染物,因为它在许多实际中使用应用程序。基于FAUE和SOBOL序列的随机方法用于计算灵敏度措施。数值实验表明,考虑的多维积分的随机算法是计算小值灵敏度指标的有效方法。

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