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Quantifying the sources of simulation uncertainty in natural catastrophe models

机译:量化自然灾害模型中模拟不确定性的来源

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The risk from natural catastrophes is typically estimated using complex simulation models involving multiple stochastic components in a nested structure. This risk is principally assessed via the mean annual loss, and selected quantiles of the annual loss. Determining an appropriate simulation strategy is important in order to achieve satisfactory convergence of these statistics, without excessive computation time and data storage requirements. This necessitates an understanding of the relative contribution of each of the stochastic components to the total variance of the statistics. A simple framework using random effects models and analysis of variance is used to partition the variance of the annual loss, which permits calculation of the variance of the mean annual loss with varying numbers of samples of each of the components. An extension to quantiles is developed using the empirical distribution function in combination with bootstrapping. The methods are applied to a European flood model, where the primary stochastic component relates to the frequency and severity of flood events, and three secondary components relate to defence levels, exposure locations and building vulnerability. As expected, it is found that the uncertainty due to the secondary components increases as the size of the portfolio of exposures decreases, and is higher for industrial and commercial business, compared with residential for all statistics of interest. In addition, interesting insights are gained as to the impact of flood defences on convergence.
机译:通常使用复杂的仿真模型来估算自然灾害的风险,而复杂的仿真模型涉及嵌套结构中的多个随机组件。主要通过平均年度损失以及年度损失的选定分位数来评估此风险。为了实现这些统计信息的令人满意的收敛,而又无需过多的计算时间和数据存储需求,确定合适的仿真策略很重要。这需要了解每个随机成分对统计总方差的相对贡献。一个使用随机效应模型和方差分析的简单框架用于划分年度损失的方差,从而可以计算每个成分的样本数量不同的平均年度损失的方差。利用经验分布函数结合自举,扩展了分位数。这些方法应用于欧洲洪水模型,其中主要的随机因素与洪水事件的发生频率和严重程度有关,而三个次要的因素与防御水平,暴露地点和建筑物的脆弱性有关。如预期的那样,发现由于次要成分而导致的不确定性随着风险敞口的规模的减少而增加,与所有感兴趣的统计数据相比,与住宅相比,工业和商业业务的不确定性更高。此外,关于防洪对收敛的影响,也获得了有趣的见解。

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