带有跳跃的分数驱动模型:标准普尔500指数回报和期权的应用

IF 1.8 3区 经济学 Q2 BUSINESS, FINANCE
L. Ballestra, Enzo D’Innocenzo, A. Guizzardi
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引用次数: 1

摘要

我们引入了一种新的分数驱动模型,该模型具有两个冲击源,同时考虑了时变波动和跳跃。进行了理论研究,得出了确保平稳性和遍历性的充分条件。我们将模型扩展到考虑时变跳跃强度。基于标准普尔500时间序列的样本内和样本外分析都表明,所提出的方法与观察到的收益非常一致,优于更标准的具有跳跃的广义自回归连续异方差(GARCH)规范。最后,我们通过风险中和将我们的模型应用于期权定价。结果表明,这种新方法产生了可靠的隐含波动率表面。补充材料,包括证明,条件Fisher信息的推导,以及显示额外经验结果的两张图,可在线获得。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Score-Driven Modeling with Jumps: An Application to S&P500 Returns and Options
We introduce a novel score-driven model with two sources of shock, allowing for both time-varying volatility and jumps. A theoretical investigation is performed which yields sufficient conditions to ensure stationarity and ergodicity. We extend the model to consider a time-varying jump intensity. Both an in-sample and an out-of-sample analysis based on the S&P500 time series show that the proposed methodology provides excellent agreement with observed returns, outperforming more standard Generalized Autoregressive Contional Heteroskedasticity (GARCH) specifications with jumps. Finally, we apply our models to option pricing via risk neutralization. Results show this novel approach produces reliable implied volatility surfaces. Supplementary Materials including proofs, the derivation of the conditional Fisher information, and two figures showing additional empirical results are available online.
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来源期刊
CiteScore
5.60
自引率
8.00%
发文量
39
期刊介绍: "The Journal of Financial Econometrics is well situated to become the premier journal in its field. It has started with an excellent first year and I expect many more."
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