Registration via LPIS
Day | Date | Time | Room |
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Tuesday | 10/05/21 | 09:00 AM - 01:00 PM | Online-Einheit |
Tuesday | 10/12/21 | 09:00 AM - 01:00 PM | Online-Einheit |
Tuesday | 10/19/21 | 09:00 AM - 01:00 PM | Online-Einheit |
Monday | 10/25/21 | 09:00 AM - 01:00 PM | Online-Einheit |
Tuesday | 11/02/21 | 09:00 AM - 01:00 PM | Online-Einheit |
Tuesday | 11/09/21 | 09:00 AM - 01:00 PM | Online-Einheit |
Tuesday | 11/16/21 | 08:30 AM - 10:00 AM | TC.0.01 ERSTE |
Tuesday | 11/23/21 | 12:00 PM - 01:30 PM | D3.0.233 |
General overview & money markets
Foreign exchange markets
Bond markets & no-arbitrage valuation
Bond characteristics & floating rate notes
Interest swap markets & yield curve estimation
Equity markets & financial futures markets & option markets
Credit markets
After completing this course the student will have the ability to:
- recall the institutional features of the most important financial markets and the financial instruments traded therein (money market deposits, FRAs, FX cash and forward transactions, bonds, floating rate notes, interest rate swaps, financial futures, options, single-name credit derivatives, multi-name credit derivatives)
- differentiate between the organizational forms of trading (OTC vs. exchanges)
- recognize the relation between financial markets and financial valuation models, in particular the static no-arbitrage framework
- apply valuation models and risk analysis models for fixed income instruments
- perform the estimation of yield curves
- make practical use of financial data series.
This course will also contribute to the student’s ability to:
- demonstrate effective team skills in order to contribute appropriately to the production of a group output
- work and communicate effectively in a team situation and to function as a valuable and cooperative team member
- participate in group discussions/team work
- Use financial market information for empirical research
There is a full attendance requirement for this course.
The minimum attendance is 80%, i.e. one lecture can be missed.
The course is mainly taught using a combination of lectures and mini cases. The lectures are aimed at providing the core information about institutional knowledge and at deducing theoretical results. The mini cases will be worked out and discussed in course and should give the opportunity to apply theoretical knowledge to practical problems and help to comprehend the key ideas of the lectures. At the beginning of the next unit a short test will be used to assess the students’ understanding of the topic. A home assignment will be given for solving a mini case in the field of yield curve estimation.
- 60% final written exam
- 40% class participation (mini tests)
To receive a pass grade, you need to get 50% of the points in the final exam (i.e., 30 out of 60) and you need 50% overall.
- Basic knowledge in linear algebra (matrix operations, systems of linear equations, linear programming)
- Basic knowledge in analysis (simple calculus)
- Basic knowledge in statistics (linear regression)
- Basic knowledge in computing (solving nonlinear optimization problems)
- Basic knowledge in finance (compounding, NPV calculation)
- For some units more advanced knowledge of linear algebra (duality property of linear programs) and calculus (Taylor-series expansion) will be helpful
Unit | Date | Contents |
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1 | General overview & money markets: After attending this session students should be able to recall the institutional features of money markets (deposits, FRAs) and to differentiate between OTC and exchange markets. The students should also be able to apply a simple valuation-by-replication model to money market Instruments. |
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2 | Foreign exchange markets: After attending this session students should be able to recall the institutional features of FX market instruments (spot, forward). The students should also be able to apply a simple valuation-by-replication model to FX Instruments. |
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3 | Bond markets & no-arbitrage valuation: After attending this session students should be able to recall the institutional features of bonds and bond markets. The students should also be able to apply a simple valuation-by-replication model to straight bonds. Furthermore, they should be able to recognize the static no-arbitrage valuation framework in the bond market context.
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4 | Bond characteristics & floating rate notes: After attending this session students should be able to recall the institutional features of floating rate notes and the most widely used bond characteristics. The students should also be able to apply a simple valuation-by-replication model to floating rate bonds and to perform a simple risk analysis based on the duration model. Furthermore, students should be able to explain why the use of the yield-to-maturity concepts is likely to produce undesired results.
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5 | Interest swap markets & yield curve estimation: After attending this session students should be able to recall the institutional features of interest swap markets and to apply a simple valuation-by-replication model to interest rate swaps. The students should also be able to use swap rates to infer discount factors. Furthermore, they should be able to estimate a yield curve in a suitable functional form using bond market data.
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6 | Equity markets & financial futures markets & option marketsAfter attending this session students should be able to recall the institutional features of equity markets (stock exchanges, equity indices), financial futures markets, and option markets. Students should in particular be able to differentiate between the roles of the important agents in these markets (exchanges, clearing houses, market makers, brokers):
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7 | Credit markets: After attending this session students should be able to recall the institutional features of single-name and multi-name credit derivatives, most notably corporate bonds, credit defaults swaps (CDS) and collateralized debt obligations (CDO). The students should also be able to interpret credit ratings and rating migrations. Furthermore, they should be able to use the concept of expected and unexpected loss for valuation and risk analysis. |
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8 | Final exam |