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Fractional Brownian Motion in Finance
Frakcionální Brownův pohyb ve financích
diploma thesis (DEFENDED)
Advisor: Maslowski, Bohdan
Date Issued: 2016
Date of defense: 06. 09. 2016
Faculty / Institute: Matematicko-fyzikální fakulta / Faculty of Mathematics and Physics
Abstract: Tato práce se zabývá stochastickým integrálem vůči gaussovským procesům, které se dají vyjádřit ve tvaru Bt = t 0 K(t, s)dWs, kde W je Wienerův proces a K je kvadraticky integrovatelné volterrovské jádro. Tyto procesy ...
This thesis deals with the stochastic integral with respect to Gaussian processes, which can be expressed in the form Bt = t 0 K(t, s)dWs. Here W stands for a Brownian motion and K for a square integrable Volterra kernel. ...
This thesis deals with the stochastic integral with respect to Gaussian processes, which can be expressed in the form Bt = t 0 K(t, s)dWs. Here W stands for a Brownian motion and K for a square integrable Volterra kernel. ...