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Evaluating the efficacy of bivariate extreme modelling approaches for multi-hazard scenarios

机译:评估双灾害情景的双灾区极端建模方法的疗效

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Modelling multiple hazard interrelations remains a challenge forpractitioners. This article primarily focuses on the interrelations betweenpairs of hazards. The efficacy of six distinct bivariate extreme models isevaluated through their fitting capabilities to 60 synthetic datasets. Theproperties of the synthetic datasets (marginal distributions, taildependence structure) are chosen to match bivariate time series ofenvironmental variables. The six models are copulas (one non-parametric, onesemi-parametric, four parametric). We build 60 distinct synthetic datasetsbased on different parameters of log-normal margins and two differentcopulas. The systematic framework developed contrasts the model strengths(model flexibility) and weaknesses (poorer fits to the data). We find thatno one model fits our synthetic data for all parameters but rather a rangeof models depending on the characteristics of the data. To highlight thebenefits of the systematic modelling framework developed, we consider thefollowing environmental data: (i) daily precipitation and maximum wind gustsfor 1971 to 2018 in London, UK, and (ii) daily mean temperature and wildfirenumbers for 1980 to 2005 in Porto District, Portugal. In both cases there isgood agreement in the estimation of bivariate return periods between modelsselected from the systematic framework developed in this study. Within thisframework, we have explored a way to model multi-hazard events and identifythe most efficient models for a given set of synthetic data and hazard sets.
机译:建模多种危险相互关联仍然是挑战的前提者。本文主要关注危险之间的相互关系。六个不同的一体的双重模型的功效通过其拟合能力达到60个合成数据集。选择合成数据集(边缘分布,尾竞争结构)的主节型以匹配双变量时间序列的环境变量。六种模型是Copulas(一个非参数,OneMi-parametric,四个参数)。我们在日志普通边缘和两个不同的不同参数上构建60个不同的合成数据集。系统框架开发了对比模型优势(模型灵活性)和弱点(较差的数据)。我们发现一个模型适合所有参数的合成数据,而是根据数据的特性,型号的范围。为了突出系统建模框架的开发,我们考虑了义目的环境数据:(i)在伦敦,英国和(ii)日常平均温度和野生大亨在波尔图区的日常平均温度和野外大客中的每日降水和最大风力甘蓝,葡萄牙。在这两种情况下,在从本研究中开发的系统框架中估算的型号之间的二抗体返回期间有所协议。在此范围内,我们探索了模拟多危险事件的方法,并为特定的合成数据和危险集确定最有效的模型。

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