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Estimating multi-period Value at Risk of oil futures prices

机译:估计石油期货价格风险的多期价值

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In this study, we estimate the multi-period Value at Risk (VaR) of oil future prices under a generalized autoregressive conditional heteroscedasticity with a skewed-t residuals (GARCH-ST) model, which is developed to account for the stylized facts of oil futures returns, such as serial correlation, volatility clustering, asymmetry and heavy tails. An efficient approximation algorithm based on the moment calibration method is developed to compute the multi-period VaR, and the numerical experiments show that the algorithm can yield good approximation quality. In the empirical analysis, we find that the GARCH-ST model can yield superior out-of-sample performance to a GARCH-normal model or a GARCH-t model, especially when measuring the extreme tail risk. Meanwhile, the square root of time rule (SRTR) tends to underestimate the multi-period tail risk, and cannot produce a better performance than the GARCH family models.
机译:在这项研究中,我们估计了带有偏t残差(GARCH-ST)模型的广义自回归条件异方差下的石油期货价格的多期风险价值(VaR),该模型旨在解决石油的程式化事实期货收益,例如序列相关性,波动率聚类,不对称和沉重的尾巴。提出了一种基于矩量标定的有效近似算法来计算多周期VaR,数值实验表明该算法具有良好的近似质量。在经验分析中,我们发现GARCH-ST模型可以提供比GARCH正常模型或GARCH-t模型更好的样本外性能,尤其是在测量极端尾部风险时。同时,时间规则的平方根(SRTR)往往低估了多期尾部风险,并且无法产生比GARCH族模型更好的性能。

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