Adaptive probabilistic modelling to support decision-making in the event of accidental atmospheric releases

被引:1
|
作者
Caillat, Maeva [1 ]
Pibernus, Valentin [1 ]
Girard, Sylvain [1 ]
Ribatet, Mathieu [2 ]
Armand, Patrick [3 ]
Duchenne, Christophe [3 ]
机构
[1] Phimeca Engn, 18 Blvd Reuilly, F-75012 Paris, France
[2] Ecole Cent Nantes, Dept Informat & Math, 1 Rue Noe, F-44300 Nantes, France
[3] CEA, DAM, DIF, F-91297 Arpajon, France
关键词
Atmospheric dispersion; Decision support system; Uncertainty estimation; Spatial Gaussian process; Bayesian hierarchical modelling; Markov chain Monte Carlo; CONFIDENCE-INTERVALS; BINOMIAL PROPORTION; DISPERSION;
D O I
10.1016/j.atmosenv.2023.119865
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
In the event of accidental or malevolent atmospheric releases, decision-makers have to swiftly implement mitigating measures. Decisions are often based on the determination of danger zones and safe zones in which the concentration levels of substances emitted into the air are respectively above or below a given hazardous threshold. However, the maps representing the danger zones are established from atmospheric dispersion models whose input data on meteorology and the source term are uncertain. In addition, these maps are drawn from a limited number of simulations of atmospheric dispersion. Thus, if we consider confidence or credible intervals on low probabilities of exceeding concentration threshold, the "grey zone"in which no decision is possible can extend considerably. In this paper, we deal with this issue by developing a methodology to accurately estimate the probability of exceeding a concentration threshold of a substance adversely released in the atmosphere. Confidence or credible intervals associated with the probability of exceeding a given concentration are determined by taking into account the spatial correlation of the concentration field modelled by Gaussian processes. This methodology proves its effectiveness in lowering the significance limit of the probability estimates and allows for a more accurate estimate associated with a lower risk, especially in low probability areas. Moreover, it is applicable to various situations in terms of concentration threshold, accepted estimation risk and number of simulations. Finally, it appears promising for building maps of danger zone actually useful for decision-makers and will be implemented in a numerical decision-support tool following this work.
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页数:13
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