|
|
|
||
Stochastic modeling of stock prices, exchange rates, and interest rates. Introduction to standard and non-standard methods.
Risk-neutral pricing. Itô's lemma and the Black-Scholes formula. Risk management for derivatives trading (Delta, Gamma
etc., Value at Risk). Numerical estimations of volatilities and correlations. Monte Carlo simulations - pricing of exotic options.
Last update: G_M (05.06.2007)
|
|
||
The goal of the course is to provide an introduction to practical and theoretical aspects of financial derivatives with minimal assumptions in the area of mathematical calculus, statistics, and probability theory. Last update: T_KPMS (22.05.2008)
|
|
||
Základní: Hull, John C.: Options, Futures, and Other Derivatives. 2006.
Doplňková: Dvořák, Petr.: Deriváty. 2006. Witzany, Jiří: International Financial Markets. 2007. Jílek, Josef: Finanční a komoditní deriváty v praxi. 2005. Hunt, P.J., Kenedy, J.E.: Financial derivatives in theory and practice. 2000.
Last update: T_KPMS (22.05.2008)
|
|
||
Lecture. Last update: G_M (28.05.2008)
|
|
||
Introduction to standard and non-standard methods for stochastic modeling of financial processes. Risk-neutral pricing. Change of numeraire and the equivalent martingale measure. Applications on valuation of selected exotic derivatives. Interest rate modeling and valuation of interest rate derivatives. Calibration of models - numerical estimations of volatilities and correlations. Credit risk modeling and credit derivatives.
Last update: T_KPMS (22.05.2008)
|