Increasing the Information Dynamics of Realized Volatility Forecasts

Razvan Pascalau, Ryan Poirier
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引用次数: 0

Abstract

This paper draws upon several distinct contributions to improve the out-of- sample forecasting performance of realized volatility models. More specifically, we retain the rolling-sample idea of Andreou and Ghysels (2002) to propose a new approach we call the Rolling Realized Volatility (RRV ), which samples consecutive high-frequency squared returns regardless of whether they originate from the same trading session like in the traditional approach. This new approach yields a sample approximately M times larger than the traditional approach, where M is the intraday sampling frequency. The new approach has at least two advantages. First, having more observations increases the informational dynamics of the OLS regression. Second, the Rolling method accounts for the serial correlation between the last returns in day t − 1 and the first returns in day t. We test competing out-of-sample forecast losses from the new approach against those of the traditional method for the S&P 500 and 26 Dow Jones Industrial Average stocks. Using several state-of-the-art realized volatility models, both a simulation and an empirical exercise strongly suggest the Rolling approach yields superior out-of-sample performance over the traditional approach.
增加已实现波动率预测的信息动态
本文借鉴了几个不同的贡献,以提高已实现的波动率模型的样本外预测性能。更具体地说,我们保留了Andreou和Ghysels(2002)的滚动样本思想,提出了一种我们称之为滚动已实现波动率(RRV)的新方法,该方法对连续高频平方收益进行采样,而不管它们是否像传统方法一样来自同一交易时段。这种新方法产生的样本大约是传统方法的M倍,其中M是日内采样频率。这种新方法至少有两个优点。首先,有更多的观测值增加了OLS回归的信息动态。其次,滚动方法解释了第t- 1天的最后回报与第t天的第一次回报之间的序列相关性。我们对标准普尔500指数和26只道琼斯工业平均指数股票的新方法与传统方法的竞争样本外预测损失进行了测试。使用几种最先进的实现波动率模型,模拟和经验练习都强烈表明滚动方法比传统方法具有更好的样本外性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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