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Deriving the autocovariances of powers of Markov-switching GARCH models, with applications to statistical inference

机译:推导马尔可夫切换GARCH模型的幂的自协方差,并将其应用于统计推断

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摘要

A procedure is proposed for computing the autocovariances and the ARMA representations of the squares, and higher-order powers, of Markov-switching GARCH models. It is shown that many interesting subclasses of the general model can be discriminated in view of their autocovariance structures. Explicit derivation of the autocovariances allows for parameter estimation in the general model, via a GMM procedure. It can also be used to determine how many ARMA representations are needed to identify the Markov-switching GARCH parameters. A Monte Carlo study and an application to the Standard & Poor index are presented.
机译:提出了一种程序,用于计算马尔可夫切换GARCH模型的平方和高阶幂的自协方差和ARMA表示。结果表明,鉴于通用模型的自协方差结构,可以区分许多有趣的子类。自协方差的显式推导允许通过GMM程序在通用模型中进行参数估计。它也可以用来确定识别Markov切换GARCH参数所需的ARMA表示形式。介绍了蒙特卡洛研究和对标准普​​尔指数的应用。

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