偏态广义误差分布下美国股票指数的风险价值

Mingchih Lee, Jung-bin Su, Hung‐Chun Liu
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引用次数: 29

摘要

本文提出了一种估计偏态广义误差分布(SGED)分位数的数值积分方法——复合辛普森规则。以标准普尔500指数和道琼斯指数的每日现货价格为数据,检验GARCH-N和GARCH-SGED模型对一天前VaR(风险价值)的预测效果。实证结果表明,无论在低置信水平还是高置信水平上,GARCH-SGED模型都比GARCH-N模型提供了更准确的VaR预测。这些发现表明,使用明显适应偏度和峰度的SGED分布对于美国股票市场的样本外VaR预测至关重要。
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Value-at-risk in US stock indices with skewed generalized error distribution
This investigation proposes a composite Simpson's rule, a numerical integral method, for estimating quantiles on the skewed generalized error distribution (SGED). Daily spot prices of S&P500 and Dow-Jones stock indices are used as data to examine the one-day-ahead VaR (Value at Risk) forecasting performance of the GARCH-N and GARCH-SGED models. Empirical results show that the GARCH-SGED models provide more accurate VaR forecasts than the GARCH-N models for both low and high confidence levels. These findings demonstrate that the use of SGED distribution, which explicitly accommodates both skewness and kurtosis, is essential for out-of-sample VaR forecasting in US stock markets.
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