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doi: 10.18452/9130
handle: 10419/66280
A primary goal in modelling the dynamics of implied volatility surfaces (IVS) aims at reducing complexity. For this purpose one fits the IVS each day and applies a principal component analysis using a functional norm. This approach, however, neglects the degenerated string structure of the implied volatility data and may result in a severe modelling bias. We propose a dynamic semiparametric factor model, which approximates the IVS in a finite dimensional function space. The key feature is that we only fit in the local neighborhood of the design points. Our approach is a combination of methods from functional principal component analysis and backfitting techniques for additive models. The model is found to have an approximate 10% better performance than the typical naïve trader models. The model can be a backbone in risk management serving for value at risk computations and scenario analysis.
Not Reviewed
conference
Implied Volatility Surface Smile, ddc:330, 330 Wirtschaft, Functional Principal Component Analysis, Implied Volatility Surface, Implied Volatility Surface,Smile,Generalized Additive Models,Backfitting,Functional Principal Component Analysis, Smile, Generalized Additive Models, C14, Backfitting, G12, jel: jel:G12, jel: jel:C14
Implied Volatility Surface Smile, ddc:330, 330 Wirtschaft, Functional Principal Component Analysis, Implied Volatility Surface, Implied Volatility Surface,Smile,Generalized Additive Models,Backfitting,Functional Principal Component Analysis, Smile, Generalized Additive Models, C14, Backfitting, G12, jel: jel:G12, jel: jel:C14
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