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Estimation of risk-neutral probability density functions from option prices
 Krejčí, Kateřina ; Málek, Jiří (advisor) ; Diviš, Martin (referee)
The thesis deals with the estimation of risk-neutral probability density functions from option prices. It focuses on smoothing techniques that are applied to volatility smile. Theoretical part describes the estimation principle and presents some solutions for problems that occur while estimating the risk-neutral distribution. The findings from the theoretical part are used in the practical part and applied to real data. An analysis of the influence of the selection of particular smoothing function on the final distribution is performed. At the end of the thesis a stability test of estimations is performed and the analysis of dynamics of risk neutral distribution is shown on a small data sample.
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