The aim of the course is to introduce students to mathematical methods for evaluating modern financial products. The course is composed of three different parts: the first is devoted to describing financial products and their evaluation using arbitrage; the second part provides the mathematical foundations for discrete pprocesses, and finally the third part is devoted to continuous processes and concludes with an introduction to the Black-Scholes environment. It is therefore necessary to introduce some basic notions about stochastic differential calculus. * Students learn the mathematical basis for modelling financial markets. * Students acquire knowledge about model limitations. * Students learn the concept of arbitrage and its applications. * Students acquire notions of stochastic differential calculus. * Students understand the foundation and deduction of the Black-Scholes formula. * Students learn how to evaluate simple financial products. Skills to be learned * Learn how to obtain theoretical prices of simple financial products such as European call options. * Learn the use of financial options for hedging and speculation. * Learn how to solve simple stochastic differential equations. * The ability to use different probability measures and to perform simulations with binomial trees. * Be prepared to start work in financial institutions
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