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Consistency Of Maximum Likelihood Estimators For The Regime-switching Garch Model

机译:体制切换Garch模型的最大似然估计的一致性

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The regime-switching GARCH (generalized autoregressive conditionally heteroscedastic) model incorporates the idea of Markov switching into the more restrictive GARCH model, which significantly extends the GARCH model. However, the statistical inference for such an extended model is rather difficult because observations at any time point then depend on the whole regime path and the likelihood becomes intractable quickly as the length of observations increases. In this paper, by transforming it into an infinite order ARCH model, we obtain the possibility of writing a likelihood which can be handled directly and the consistency of the maximum likelihood estimators is proved. Simulation studies to illustrate the consistency and asymptotic normality of the estimators (for both Gaussian and non-Gaussian innovations) and a model specification problem are presented.
机译:政权转换GARCH(广义自回归条件异方差)模型将马尔可夫转换的思想纳入了限制性更强的GARCH模型中,从而极大地扩展了GARCH模型。但是,这种扩展模型的统计推断相当困难,因为在任何时间点的观测都取决于整个方案路径,并且随着观测长度的增加,这种可能性很快变得难以处理。本文通过将其转化为无穷大的ARCH模型,获得写出可以直接处理的似然性的可能性,并证明了最大似然估计的一致性。仿真研究说明了估计量的一致性和渐近正态性(对于高斯和非高斯创新)以及模型规格问题。

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