Programme: Finance MSc (in English) from 2019/20/Term 1 AUTUMN start
Subject Role: Compulsory
Recommended semester: 2
Programme: Finance MSc (in English) from 2019/20/Term 1 SPRING start
Subject Role: Compulsory
Recommended semester: 1
Objectives
The course starts with the introduction to martingale theory in the relation to discounting, elaborating the difference between yield, forward and zero-coupon curves. Then the course turns to practical problems, the pricing of financial products with interest rate sensitivity such as bonds, swaps and futures. Besides, the curse highlights the problem of discount curve calibration and connects the optimization problem to duration and convexity. In practice, we call this kind of exercise as ‘curve cooking’. The third part of the course gives insight into the different valuation adjustments (xVAs) used in the financial industry. Our primary goal is to familiarize students with the most important tools and to enable them to apply them individ-ually both in their studies and during their later work.
Academic results
Knowledge
- • martingales,
- • pricing of linear interest rate products,
- • ‘curve cooking’,
- • calculation of valuation adjustments
Skills
- plan and organize independent learning,
- • comprehend and use the professional literature of the topic,
- • using methods learn they could perform calculations to support decision-making
Attitude
- • is open to getting to know and adapting innovations in the financial field,
- • collaborates with their instructors and others during the learning process,
- • gains knowledge and information,
- • uses the possibilities offered by IT tools.
Independence and responsibility
- The audience
- • is open to accept constructive criticism,
- • collaborates with others to solve problems during the learning process,
- • could make prudent financial decision,
Teaching methodology
Lectures, written and oral communication, use of IT tools and techniques, optional tasks alone and in groups.
Materials supporting learning
- 1. Az előadások prezentációinak anyaga, ami a félév során folyamatosan fog feltöltésre kerülni.
- 2. Hull, John C. Options futures and other derivatives
- 3. Baz, Jamil, and George Chacko.
- 4. Fujii, Masaaki, Yasufumi Shimada, and Akihiko Takahashi.
- 1. Material will be uploaded continously during the semester.
- 2. MateriHull, John C. Options futures and other derivatives
- 3. Baz, Jamil, and George Chacko.
- 4. Fujii, Masaaki, Yasufumi Shimada, and Akihiko Takahashi.
General Rules
Assessment of the learning outcomes described under 2.2. is based on two written end-term tests.
Performance assessment methods
Based on written end-term tests and homework.
Percentage of performance assessments, conducted during the study period, within the rating
Percentage of exam elements within the rating
Issuing grades
% | |
---|---|
Excellent | >90-100 |
Very good | 86–90 |
Good | 71–85 |
Satisfactory | 61–70 |
Pass | 50–60 |
Fail | <50 |
Retake and late completion
The written tests can be retaken in the exam period.
Coursework required for the completion of the subject
Nature of work | Number of sessions per term |
---|---|
56 | |
40 | |
54 | |
150 |
Approval and validity of subject requirements
Topics covered during the term
Subject includes the topics detailed in the course syllabus to ensure learning outcomes listed under 2.2. can be achieved. Timing of the topics will be arranged by the calendar or other circumstances in each semester.
Lecture topics | |
---|---|
1. | Martingales: concept, examples, basic features |
2. | Martingale Measures: arbitrage and martingale, complete markets |
3. | Linear interest rate products: bulding up discount rate (curve ’cooking’), pricing methodes,bonds, swaps |
4. | Valuation adjustments (xVAs) |
5. | Capital valuation adjustment |
6. | Funding adjustment |
7. | Credit adjustment |
Additional lecturers
Name | Position | Contact details |
---|---|---|
Dr. László Nagy | nagy.laszlo@gtk.bme.hu |