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Recent developments in volatility modeling and applications

机译:波动率建模和应用的最新发展

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摘要

In financial modeling, it has been constantly pointed out thatvolatility clustering and conditional nonnormality induced leptokurtosis observedin high frequency data. Financial time series data are not adequatelymodeled by normal distribution, and empirical evidence on the non-normalityassumption is well documented in the financial literature (details are illustrated by Engle (1982) and Bollerslev (1986)). An ARMA representation has been used byThavaneswaranet al., in 2005, to derive the kurtosis of the various class of GARCHmodels such as power GARCH, non-Gaussian GARCH, nonstationary andrandom coefficient GARCH. Several empirical studies have shown that mixturedistributions are more likely to capture heteroskedasticity observed in high frequencydata than normal distribution. In this paper, some results on momentproperties are generalized to stationary ARMA process with GARCH errors.Application to volatility forecasts and option pricing are also discussed in somedetail.
机译:在财务建模中,不断指出在高频数据中观察到的波动性聚类和有条件的非正态性导致的峰度。金融时间序列数据不能通过正态分布进行适当建模,并且关于非正态性假设的经验证据已在金融文献中充分记录(详细信息由Engle(1982)和Bollerslev(1986)进行说明)。 Thavaneswaranet等人在2005年使用ARMA表示法来推导各种GARCH模型的峰度,例如功率GARCH,非高斯GARCH,非平稳随机系数GARCH。几项经验研究表明,与正态分布相比,混合物分布更可能捕获在高频数据中观察到的异方差。本文将有关矩特性的一些结果推广到具有GARCH误差的静态ARMA过程中,并详细讨论了其在波动率预测和期权定价中的应用。

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