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Modeling and Forecasting for Realized Volatility of Warrants Based on a Threshold Multiplicative Error Model

机译:基于门限乘法误差模型的认股权证实现波动率建模与预测

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In this paper, we extended the Multiplicative Error Model introduced by Engle (2002): a nonnegative valued process is seen as the product of a scale factor which follows a GARCH type specification and a unit means innovation process. By allowing the model change by threshold space, we have introduced a new kind of Threshold Mixture Multiplicative Error Model (T-MEM). Furthermore, the new model was applied to the daily realized volatility series of domestic warrants, which is a unbiased, super-consistent and efficient estimate of low-frequency volatility based on the history, ex-post sample variance of high-frequency data. The empirical results show the new model's good fit and excellent short-term forecast performance comparing to the MEM model.
机译:在本文中,我们扩展了Engle(2002)引入的乘性误差模型:非负值过程被视为遵循GARCH类型规范和单位表示创新过程的比例因子的乘积。通过允许模型按阈值空间进行更改,我们引入了一种新的阈值混合乘法误差模型(T-MEM)。此外,新模型被应用于国内认股权证的每日实现的波动率系列,这是基于高频数据的历史,事后样本方差,对低频波动率的无偏,超一致和有效的估计。实验结果表明,与MEM模型相比,新模型具有良好的拟合度和出色的短期预测性能。

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