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首页> 外文期刊>European Journal of Operational Research >Reducing estimation risk using a Bayesian posterior distribution approach: Application to stress testing mortgage loan default
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Reducing estimation risk using a Bayesian posterior distribution approach: Application to stress testing mortgage loan default

机译:使用贝叶斯后分布方法降低估算风险:应用于压力测试抵押贷款违约

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摘要

We propose a new stress testing method to model coefficient uncertainty in addition to macroeconomic stress. Based on U.S. mortgage loan data, we model the probability of default at account level using discrete time hazard analysis. We employ both the frequentist and Bayesian methods in parameter estimation and default rate (DR) stress testing. By applying the Bayesian parameter posterior distribution, which includes all ranges of possible parameter estimates, obtained in the Bayesian approach to simulating the DR distribution, we reduce the estimation risk coming from employing point estimates in stress testing. Since estimation risk, a commonly neglected source of risk, is addressed in our method, we obtain more prudential forecasts of credit losses. We find that the simulated DR distribution obtained using the Bayesian approach with the parameter posterior distribution has a standard deviation 10.7 times as large as that using the frequentist approach with parameter mean estimates. Moreover, the 99% value at risk (VaR) using the Bayesian posterior distribution approach is around 6.5 times the VaR at the same probability level using the point estimate approach. (C) 2020 Elsevier B.V. All rights reserved.
机译:除了宏观经济压力之外,我们提出了一种新的压力测试方法来模拟系数不确定性。基于美国抵押贷款数据,我们使用离散时间危险分析模拟占地级别默认概率。我们在参数估计和默认速率(DR)应力测试中使用频繁的频率和贝叶斯方法。通过应用贝叶斯参数后部分布,包括在贝叶斯人方法中获得的所有范围的可能参数估计,从而在模拟DR分布的方法中,我们降低了在压力测试中采用点估计的估计风险。由于估算风险,在我们的方法中解决了通常被忽视的风险来​​源,我们获得了更普照的信贷损失预测。我们发现,使用具有参数后部分布的贝叶斯方法获得的模拟DR分布具有标准差100.7倍,与参数平均估计的频率方法相同。此外,使用贝叶斯后部分布方法的风险(VAR)的99%值是使用点估计方法在相同概率水平下的6.5倍。 (c)2020 Elsevier B.v.保留所有权利。

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