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Nr. LV-Typ(en) LV-Titel
4354 PI Mathematical Finance Präsenz-Modus
Anmeldung über LPIS
vom 01.02.2024 15:00 bis 18.02.2024 23:59
Abmeldung über LPIS
vom 01.02.2024 15:00 bis 11.05.2024 23:59

LV-Leiter/in Univ.Prof. Dr. Rüdiger Frey
Planpunkte Master Mathematical Finance
Semesterstunden 2
Unterrichtssprache Englisch

Termine
Di, 14.05.2024 09:00-12:00 Uhr TC.1.02 (Lageplan)
Do, 16.05.2024 14:00-16:00 Uhr TC.1.01 OeNB (Lageplan)
Di, 21.05.2024 09:00-12:00 Uhr TC.1.02 (Lageplan)
Do, 23.05.2024 14:00-16:00 Uhr TC.1.01 OeNB (Lageplan)
Di, 28.05.2024 09:00-12:00 Uhr TC.1.02 (Lageplan)
Mi, 29.05.2024 10:00-12:00 Uhr TC.2.01 (Lageplan)
Di, 04.06.2024 09:00-12:00 Uhr P TC.0.04 (Lageplan)
Do, 06.06.2024 14:00-16:00 Uhr TC.1.01 OeNB (Lageplan)
Di, 11.06.2024 09:00-12:00 Uhr TC.1.02 (Lageplan)
Do, 13.06.2024 14:00-16:00 Uhr TC.1.01 OeNB (Lageplan)
Di, 18.06.2024 09:00-12:00 Uhr TC.1.02 (Lageplan)
Do, 20.06.2024 14:00-16:00 Uhr TC.1.01 OeNB (Lageplan)
Di, 25.06.2024 10:00-12:00 Uhr P TC.3.03 (Lageplan)
Termindownload (ical) | Termine abonnieren

Weitere Informationen https://learn.wu.ac.at/vvz/24s/4354

Kontakt:
ruediger.frey@wu.ac.at
Inhalte der LV:

This lecture discusses mathematical finance in discrete and continuous time with a slight focus on the latter.  In particular we study the following topics

Discrete time models

  • Stochastic processes in discrete times and martingales
  • Discrete time mathematical finance
  • Optimal stopping and American options

Continuous time models

  • Brownian motion and its properties
  • Quadratic variation
  • Pathwise Ito calculus, elementary Ito integral and the Ito formula
  • Generators and Feynman Kac for one-dimensional diffusions

Black Scholes formula and application

  • Derivative pricing via replication in the Black Scholes model
  • Risk neutral pricing
  • Applications and "Greeks"
  • (Very) basic numeric approaches for option pricing
Lernergebnisse (Learning Outcomes):

After completing this class the student will have the ability to:

• describe the basic concepts and methods of mathematical finance

• apply and do computational work with the basic concepts and definitions of discrete and continuous time finance.

After completing this class the student will also have the ability to:

• confidently apply ideas of mathematical time finance in doing analytical work for financial markets.

• solve applied problems where skills are required frommathematical  time finance.

Regelung zur Anwesenheit:

In line with WU regulations for lectures in PI format  full attendance is required (at most one lecture can be missed)

Lehr-/Lerndesign:

The course consists of several parts: the on-site lecture , an on-site tutorium where exercises are discussed, solution of exercises in groups and self-study of the course material provided (slide, literature  and lecture notes)

Leistung(en) für eine Beurteilung:

Midterm Test 30% (written, on site)

Exercise Series (20%) (remote take home)

Final exam (50%)  (written, on site)

An an overall score of 50 % and a minimum score of 45% in the final is necessary for passing. There will be no retake optioon.

Exercises will be discussed during the tutorium (also additional exercises).

Teilnahmevoraussetzung(en):

Students in the MAQFIN-14 curriculum who have not obtained a positive grade for CTF 1, can re-register for this respective course and attend it once again.

Zuletzt bearbeitet: 07.05.2024 18:19

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