在长期波动率预测中尝试使用包含长期依赖的模型

Nicholas Reitter
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引用次数: 0

摘要

Jiang和Tian所倡导的用于长期波动率预测的ARFIMA模型,在后续的实证研究中被某一简单的5年期股价波动的历史预测因子所主导。(出于与偏差相关的考虑,不建议使用这种特殊的历史预测指标来代替更传统的方法,比如15年历史波动率。)在估计的分数差分参数与波动率的可预测性之间观察到一种关系。对于估计值d约为0.3的公司,波动性预测误差(使用几种预测方法)明显小于估计值d约为(0.4,0.5)的公司。在某些多元波动率预测模型中控制了长期历史波动率后,ARFIMA预测的负系数表明ARFIMA预测结果与结构断裂等现象之间存在关系,而ARFIMA方法并未捕捉到这些现象。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On Attempts to Use Models Incorporating Long-Range Dependence in Long-Term Volatility Forecasting
ARFIMA models, as advocated by Jiang and Tian for use in long-term volatility forecasting, are found in a follow-up empirical study to be dominated by a certain simple historical predictor of stock price volatility at a five-year horizon. (This particular historical predictor is not recommended over more conventional methods, such as fifteen-year trailing historical volatility, due to bias-related concerns.) A relationship is observed between the estimated fractional-differencing parameter and the predictability of volatility. For companies with estimated values of d around 0.3, volatility forecast-errors (using several forecast methods) are significantly smaller than for those with estimated d in the range of about (0.4, 0.5). Negative coefficients on ARFIMA forecasts, after controlling for long-run historical volatility within certain multivariate volatility prediction-models, is suggestive of a relationship between ARFIMA prediction-results and phenomena like structural breaks, which are not captured by the ARFIMA approach.
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