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首页> 外文期刊>Review of Development Finance >Modeling Latin-American stock markets volatility: Varying probabilities and mean reversion in a random level shift model
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Modeling Latin-American stock markets volatility: Varying probabilities and mean reversion in a random level shift model

机译:拉丁美洲股票市场波动建模:随机水平移动模型中的概率变化和均值回归

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摘要

Following Xu and Perron (2014), I applied the extended RLS model to the daily stock market returns of Argentina, Brazil, Chile, Mexico and Peru. This model replaces the constant probability of level shifts for the entire sample with varying probabilities that record periods with extremely negative returns. Furthermore, it incorporates a mean reversion mechanism with which the magnitude and the sign of the level shift component vary in accordance with past level shifts that deviate from the long-term mean. Therefore, four RLS models are estimated: the Basic RLS, the RLS with varying probabilities, the RLS with mean reversion, and a combined RLS model with mean reversion and varying probabilities. The results show that the estimated parameters are highly significant, especially that of the mean reversion model. An analysis of ARFIMA and GARCH models is also performed in the presence of level shifts, which shows that once these shifts are taken into account in the modeling, the long memory characteristics and GARCH effects disappear. Also, I find that the performance prediction of the RLS models is superior to the classic models involving long memory as the ARFIMA(p,d,q) models, the GARCH and the FIGARCH models. The evidence indicates that except in rare exceptions, the RLS models (in all its variants) are showing the best performance or belong to the 10% of the Model Confidence Set (MCS). On rare occasions the GARCH and the ARFIMA models appear to dominate but they are rare exceptions. When the volatility is measured by the squared returns, the great exception is Argentina where a dominance of GARCH and FIGARCH models is appreciated.
机译:继Xu和Perron(2014)之后,我将扩展的RLS模型应用于阿根廷,巴西,智利,墨西哥和秘鲁的每日股市收益。该模型用记录概率具有极负收益的周期的各种概率代替了整个样本的恒定水平移位概率。此外,它还结合了均值回复机制,利用该均值回复机制,电平变化分量的大小和符号会根据过去偏离长期均值的电平变化而变化。因此,估计了四个RLS模型:基本RLS,具有不同概率的RLS,具有均值回归的RLS以及具有均值回归和不同概率的组合RLS模型。结果表明,估计的参数非常重要,尤其是均值回归模型的参数。在存在水平偏移的情况下,还对ARFIMA和GARCH模型进行了分析,结果表明,一旦在建模中考虑了这些偏移,长记忆特性和GARCH效应就会消失。此外,我发现RLS模型的性能预测优于涉及长内存的经典模型,如ARFIMA(p,d,q)模型,GARCH和FIGARCH模型。证据表明,除极少数情况外,RLS模型(在所有变体中)均表现出最佳性能,或属于模型置信集(MCS)的10%。在极少数情况下,GARCH和ARFIMA模型似乎占主导地位,但它们是例外。当用平方收益来衡量波动率时,阿根廷是一个例外,阿根廷赞赏GARCH和FIGARCH模型的主导地位。

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