离散时间波动预测:分位数回归方法

Víctor Henriques de Oliveira, E. Horta
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引用次数: 0

摘要

我提出了异构分位数自回归分布滞后实现波动率,具有跳跃和杠杆效应(HQADL-RV-JL)。该规范结合了主要的风格化波动性事实,属于分位数回归框架下的HAR模型类。这种方法允许跨分位数的自回归系数的灵活性,其中每个回归因子可能对条件反应分布的规模、位置和形状产生影响。该模型使用标准普尔500指数高频回报,在一个间隔为0.05至0.95的91个分位数水平的等间距网格上进行估计。结果表明,考虑到每日、每周和每月的频率,连续波动分量的估计在分位数水平上是高度显著的。此外,跳跃和杠杆成分的日和周系数几乎在所有分位数水平上都是显著的,这不仅突出了两种不对称效应对半参数规范的调整的充分性,而且突出了其对未来回报波动性的重要性。就其性能而言,结果表明,该模型的中位数预测与Corsi e Renò(2012)规范的中长期条件均值预测一样好。最后,还对样本最后四天的波动率密度进行了预测。预测密度的分布方面在一定程度上表现出不对称性,采取双峰分布的形式。
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Previsão de volatilidade a tempo discreto: Uma abordagem via regressão quantílica
I propose the Heterogeneous Quantile Autoregressive Distributed Lag Realized Volatility, with Jumps and Leverage Effect (HQADL-RV-JL). The specification incorporates the main stylized volatility facts, falling into HAR model class under the Quantile Regression framework. This approach allows for the flexibility of autoregressive coefficients across the quantiles, where each regressor may have an impact on scale, location and shape of conditional response distribution. The model was estimated on an equally spaced grid spanning 91 quantile levels between 0.05 and 0.95, using S&P500 index high-frequency returns. The results shows that the estimates of continuous volatility components are highly significant across the quantile levels, considering the daily, weekly and monthly frequencies. Furthermore, the daily and weekly coefficients for the jumps and leverage components were significant for almost all quantile levels, highlighting not only the adequacy of both asymmetric effects concerning their adjustments to this semiparametric specification, but also its importance for future volatility of returns. Regarding its performance, the results suggests that median forecast of the propose model is as good as the conditional mean prediction of Corsi e Renò (2012) specification in the medium and long term. Lastly, it was also performed the volatility density forecast for the last four days of the sample. The distributional aspects of the predicted densities exhibit asymmetries to a certain degree, taking the form of a bimodal distribution.
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