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A semiparametric estimation of liquidity effects on option pricing

机译:流动性对期权定价影响的半参数估计

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This paper proposes a semiparametric option pricing model with liquidity, as proxied by the relative bid-ask spread. A nonparametric volatility function with liquidity costs as an explanatory variable is estimated using the Symmetrized Nearest Neighbors (SNN) estimator rather than the traditional kernel estimator. The SNN estimator is particularly suitable for the characteristics of option data in financial markets. Moreover, we propose a natural extension of the univariate bandwidth parameter optimal estimation to the multivariate case. A statistical design to test competing option pricing models which takes into account the lack of independence between them is also presented. The in-sample performance of the model turns out to be statistically favorable relative to the competing model without liquidity. Also, an additional experiment is performed within sample, but with just a subsample of options not employed in the nonparametric estimation of the implied volatility function being priced. The results are also favorable to our semiparametic theoretical option pricing model with liquidity. However, the out-of-sample performance is quite disappointing regardless of what option pricing model is employed in the estimation.
机译:本文提出了一种具有流动性的半参数期权定价模型,并以相对买卖差价为代表。使用对称最近邻(SNN)估计器而不是传统的核估计器来估计以流动性成本为解释变量的非参数波动函数。 SNN估计器特别适合金融市场中期权数据的特征。此外,我们提出将单变量带宽参数最优估计自然扩展到多变量情况。还提出了一种统计设计来测试竞争性期权定价模型,其中考虑了它们之间缺乏独立性。相对于没有流动性的竞争模型,该模型的样本内性能被证明在统计上是有利的。同样,在样本内进行了额外的实验,但仅对隐含波动率函数的非参数估计中未采用的期权子样本进行了定价。结果也有利于我们具有流动性的半参数理论期权定价模型。但是,无论估计中采用哪种期权定价模型,样本外性能都令人非常失望。

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