Semester | Term | Subject | Credit |
I | Spring | Module 103 – Statistics and Econometrics for Financial Engineering | 2 |
| | Probability Distributions | | |
| | Hypothesis Testing and Statistical Inference | | |
| | Econometrics For Finance | | |
| | Forecasting Volatility and Correlations | | |
I | Summer | Module 104 – Mathematics for Financial Engineering | 2 |
| | Linear Algebra | | |
| | Calculus - Ordinary and Partial Differential Equations | | |
I | Summer | Module 105 – Stochastic Calculus for Financial Engineering | 4 |
| | Stochastic Processes in Finance : Martingales and Measures, Ito’s Lemma, Markov Property, Diffusion Processes, Jump Diffusion Processes, Girsanov's Theorem, Levy’s Theorem, Feynman-Kac Formula, Kolmogorov Equations | | |
| | Stochastic Differential Equations and Solutions | | |
I | Fall | Module 106 – Monte Carlo Simulations for Financial Engineering | 3 |
| | Simulation Techniques | | |
| | Monte Carlo Simulation in Excel | | |
| | Monte Carlo Simulation Using VBA / C++ | | |
I | Fall | Module 107 – Quantitative Investment Management | 6 |
| | Fixed Income Mathematics | | |
| | Derivatives Products and Strategies | | |
| | Option Pricing Fundamentals | | |
| | Equity / Equity Index Options Pricing in VBA / C++ | | |
| | Interest Rate Derivatives Pricing in VBA / C++ | | |
| | Currency Derivatives Pricing in VBA / C++ | | |
| | Mortgages and Mortgage-Backed Securities (MBS) | | |
| | Credit Derivatives Pricing in VBA / C++ | | |
| | Valuation of Swaps in VBA / C++ | | |
II | Winter | Module 108 – Financial Risk Management | 3 |
| | Introduction to Financial Risk Management | | |
| | Financial Economics | | |
| | Measures of Risk | | |
| | Value-at-Risk – Models and Estimation Techniques | | |
| | Applications of Value-at-Risk | | |