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Forecasting High-frequency Financial Data with the ARFIMA-ARCH model

机译:使用ARFIMA-ARCH模型预测高频金融数据

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摘要

Financial data series are often described as exhibiting two non-standard time series features. First, variance often changes over time, with alternating phases of high and low volatility. Such behaviour is well captured by ARCH models. Second, long memory may cause a slower decay of the autocorrelation function than would be implied by ARMA models. Fractionally integrated models have been offered as explanations. Recently, the ARFIMA-ARCH model class has been suggested as a way of coping with both phenomena simultaneously. For estimation we implement the bias correction of Cox and Reid (1987). For daily data on the Swiss 1-month Euromarket interest rate during the period 1986-1989, the ARFIMA-ARCH (5,d,2/4) model with non-integer d is selected by AIC. Model-based out-of-sample forecasts for the mean are better than predictions based on conditionally homoscedastic white noise only for longer horizons (τ > 40). Regarding volatility forecasts, however, the selected ARFIMA - ARCH models dominate.
机译:金融数据序列通常被描述为具有两个非标准的时间序列特征。首先,方差通常随时间变化,具有高低波动的交替阶段。 ARCH模型可以很好地捕获此类行为。其次,长内存可能导致自相关函数的衰减比ARMA模型所暗示的慢。提供了部分积分模型作为解释。最近,已建议使用ARFIMA-ARCH模型类作为同时应对两种现象的方法。为了进行估计,我们实现了Cox和Reid(1987)的偏差校正。对于1986-1989年期间瑞士1个月欧洲市场利率的每日数据,AIC选择了非整数d的ARFIMA-ARCH(5,d,2/4)模型。基于模型的均值样本外预测要好于仅在更长的时间范围内(τ> 40)基于条件同调白噪声的预测。关于波动率预测,但是,所选的ARFIMA-ARCH模型占主导地位。

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