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Estimation and asymptotic covariance matrix for stochastic volatility models

机译:随机波动率模型的估计和渐近协方差矩阵

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In this paper we compute the asymptotic variance-covariance matrix of the method of moments estimators for the canonical Stochastic Volatility model. Our procedure is based on a linearization of the initial process via the log-squared transformation of Breidt and Carriquiry (Modelling and prediction, honoring Seymour Geisel. Springer, Berlin, 1996). Knowledge of the asymptotic variance-covariance matrix of the method of moments estimators offers a concrete possibility for the use of the classical testing procedures. The resulting asymptotic standard errors are then compared with those proposed in the literature applying different parameter estimates. Applications on simulated data support our results. Finally, we present empirical applications on the daily returns of Euro-US dollar and Yen-US dollar exchange rates.
机译:在本文中,我们计算了典型随机波动率模型的矩估计器方法的渐近方差-协方差矩阵。我们的程序是基于Breidt和Carriquiry的对数平方变换对初始过程进行线性化处理(建模和预测,纪念SeymourGeisel。Springer,柏林,1996年)。矩估计器方法的渐近方差-协方差矩阵的知识为使用经典测试程序提供了具体的可能性。然后将所得渐近标准误差与文献中采用不同参数估计值的标准误差进行比较。模拟数据上的应用支持我们的结果。最后,我们介绍了欧元兑美元每日汇率和日元兑美元汇率的经验应用。

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