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Fractional Integration and Fat Tails for Realized Covariance Kernels

机译:分数协整和胖尾巴实现协方差内核

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We introduce a new fractionally integrated model for covariance matrix dynamics based on the long-memory behavior of daily realized covariance matrix kernels. We account for fat tails in the data by an appropriate distributional assumption. The covariance matrix dynamics are formulated as a numerically efficient matrix recursion that ensures positive definiteness under simple parameter constraints. Using intraday stock data over the period 2001-2012, we construct realized covariance kernels and show that the new fractionally integrated model statistically and economically outperforms recent alternatives such as the multivariate HEAVY model and the multivariate HAR model. In addition, the long-memory behavior is more important during non-crisis periods.
机译:我们基于日常实现的协方差矩阵内核的长记忆行为,为协方差矩阵动力学引入了一种新的分数积分模型。我们通过适当的分布假设来说明数据中的粗尾。协方差矩阵动力学公式化为数值有效的矩阵递归,可确保在简单参数约束下确定正定性。使用2001年至2012年期间的日内股票数据,我们构造了已实现的协方差核,并显示出该新的分数积分模型在统计上和经济上都优于最近的替代方法,例如多元HEAVY模型和多元HAR模型。此外,在非危机时期,长记忆行为更为重要。

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