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The dynamics of stochastic volatility: evidence from underlying and options markets

机译:随机波动的动态:来自基础和期权市场的证据

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摘要

This paper proposes and estimates a more general parametric stochastic variance model of equity index returns than has been previously considered using data from both underlying and options markets. I conclude that the square root stochastic variancemodel of Heston (Rev. Financial Stud. 6 (1993) 327) is incapable of generating realistic returns behavior, and that the data are better represented by a stochastic variance model in the CEV class or a model with a time-varying leverage effect. As the level of market variance increases, the volatility of market variance increases rapidly and the leverage effect becomes substantially stronger. The heightened hctcroskedasticity in market variance that results causes returns to display unconditional skewness and kurtosis much closer to their sample values, while the model falls short of explaining the implied volatility smile for short-dated options and conditional higher moments in returns.
机译:本文提出并估计了比以前使用基础市场和期权市场数据所考虑的更为普遍的股指收益参数随机方差模型。我得出的结论是,Heston的平方根随机方差模型(Rev. Financial Stud。6(1993)327)无法生成现实的回报行为,并且该数据可以用CEV类中的随机方差模型或具有随时间变化的杠杆效应。随着市场方差水平的增加,市场方差的波动性迅速增加,杠杆效应也变得更加强大。市场方差增加,导致收益显示无条件的偏度和峰度更接近其样本值,而该模型不足以解释短期期权和有条件的较高收益时刻的隐含波动率微笑。

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