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Practice Oriented and Monte Carlo Based Estimation of the Value-at-Risk for Operational Risk Measurement

机译:面向实践和基于蒙特卡洛的操作风险评估风险值估计

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We explore the Monte Carlo steps required to reduce the sampling error of the estimated 99.9% quantile within an acceptable threshold. Our research is of primary interest to practitioners working in the area of operational risk measurement, where the annual loss distribution cannot be analytically determined in advance. Usually, the frequency and the severity distributions should be adequately combined and elaborated with Monte Carlo methods, in order to estimate the loss distributions and risk measures. Naturally, financial analysts and regulators are interested in mitigating sampling errors, as prescribed in EU Regulation 2018/959. In particular, the sampling error of the 99.9% quantile is of paramount importance, along the lines of EU Regulation 575/2013. The Monte Carlo error for the operational risk measure is here assessed on the basis of the binomial distribution. Our approach is then applied to realistic simulated data, yielding a comparable precision of the estimate with a much lower computational effort, when compared to bootstrap, Monte Carlo repetition, and two other methods based on numerical optimization.
机译:我们探索了在可接受的阈值内减少估计的99.9%分位数的采样误差所需的蒙特卡洛步骤。我们的研究对从事运营风险衡量领域的从业人员来说是最重要的,因为在这些领域中,年度损失的分布无法事先进行分析确定。通常,应将频率和严重性分布进行适当组合,并使用蒙特卡洛方法进行详细说明,以便估算损失分布和风险度量。自然,金融分析师和监管机构都对减少欧盟2018/959号法规中规定的抽样误差感兴趣。特别是,按照欧盟法规575/2013的规定,99.9%的采样误差至关重要。在此,基于二项式分布评估操作风险度量的蒙特卡洛误差。与引导程序,蒙特卡洛重复法和其他两种基于数值优化的方法相比,我们的方法随后应用于真实的模拟数据,从而以较低的计算量获得了可比的估计精度。

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