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Estimation of extreme value-at-risk: An EVT approach for quantile GARCH model

机译:极值风险估计:分位数GARCH模型的EVT方法

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摘要

We proposed a method to estimate extreme conditional quantiles by combining quantile GARCH model of Xiao and Koenker (2009) and extreme value theory (EVT) approach. We first estimate the latent volatility process using the information of intermediate quantiles. We then apply EVT to the tail observations to obtain a sound estimate of the likelihood of experiencing an extreme event. Quantile autoregression and EVT together improve efficiency in estimation of extreme quantiles, by borrowing information from neighbor quantiles. Monte Carlo simulation indicates that, the proposed method is promising to provide more accurate estimates for VaR of a financial portfolio, where non-Gaussian tail is present.
机译:我们提出了一种结合Xiao和Koenker(2009)的分位数GARCH模型和极值理论(EVT)方法估计极端条件分位数的方法。我们首先使用中间分位数的信息来估计潜在的波动过程。然后,我们将EVT应用于尾部观察,以获得对发生极端事件的可能性的合理估计。分位数自回归和EVT通过从邻居分位数中借用信息来提高极端分位数的估计效率。蒙特卡洛模拟表明,该方法有望为存在非高斯尾部的金融投资组合的VaR提供更准确的估计。

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