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An application of nonparametric volatility estimators to option pricing

机译:非参数波动率估计在期权定价中的应用

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We discuss the impact of volatility estimates from high frequency data on derivative pricing. The principal purpose is to estimate the diffusion coefficient of an Ito process using a nonparametric Nadaraya-Watson kernel approach based on selective estimators of spot volatility proposed in the econometric literature, which are based on high frequency data. The accuracy of different spot volatility estimates is measured in terms of how accurately they can reproduce market option prices. To this aim, we fit a diffusion model to S&P 500 data, and successively, we use the calibrated model to price European call options written on the S&P 500 index. The estimation results are compared to well-known parametric alternatives available in the literature. Empirical results not only show that using intra-day data rather than daily provides better volatility estimates and hence smaller pricing errors, but also highlight that the choice of the spot volatility estimator has effective impact on pricing.
机译:我们讨论了高频数据的波动率估计对衍生产品定价的影响。主要目的是使用非参数的Nadaraya-Watson核方法来估计Ito过程的扩散系数,该方法基于计量经济学文献中提出的基于高频数据的斑点波动率的选择性估计量。各种现货波动率估计的准确性是根据它们能重现市场期权价格的准确性来衡量的。为此,我们将扩散模型拟合为标准普尔500数据,随后,我们使用校准后的模型对标普500指数上编写的欧式看涨期权定价。将估计结果与文献中已知的参数替代方法进行比较。实证结果不仅表明使用日内数据而不是日内数据可以提供更好的波动率估计,从而减小了定价误差,而且还强调了现货波动率估计值的选择对定价具有有效的影响。

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