Project Work 2025/26 II. félév
Important Dates
Project Work
The aim of the course is to encourage the students to work independently on a topic of their choice (under the guidance of a supervisor). At the end of the semester, the work is presented in a written report and in the form of an oral presentation. These reports and the opinion of the supervisor determine the grade received.
Students must choose a topic and a supervisor. Please contact the supervisor of the topics you are interested in as soon as possible. It is recommended to write a short introductory letter to the supervisor. The choice of the topic must be finalized by February 28, and have it approved by the supervisor. This should be indicated (including the supervisor) by an e-mail to at the address above.
A written report of 2, 5 and 10 pages (1st, 2nd and 3rd semester, resp.) has to be prepared, summarizing the work during the semester must be prepared and an oral presentation is to be given at the end of the semester in 5, 10 and 15 minutes. The grade is awarded based on these and the supervisor's opinion.
Directed Studies
The goal of the course is to involve Mathematics MSc students in research. Depending on the subject area, this can be achieved in several ways. There are areas of mathematics where it is possible to tackle unsolved problems with only BSc-level knowledge. Conversely, there are branches of mathematics where understanding unsolved problems requires years of study. In these areas, the goal of the course is to begin this learning process through the thorough study of book chapters and articles.
Specific requirements: Every student must choose a supervisor at the beginning of the semester and work with them throughout the term. By the end of the study period, students must complete a 3-5 page report on their research topic and any (partial) results. In addition to the report, the achieved results or the reviewed literature must be presented in a 10-minute presentation. Both the report and the presentation slides must be uploaded to the website.Microsoft Teams links
Miniconf Program
June 3, 2026
Visit online: Microsoft Teams Link
9 a.m. -- 11:05 a.m.
11:30 a.m. -- 1:50 p.m.
3 p.m. -- 5 p.m.
| 3 p.m. | M2 | Hodge theory | Fogarasi András |
Tóth Árpád
|
| 3:15 p.m. | M2 | Permutons and entropy | Szepessy Sára |
Maga Balázs
|
| 3:30 p.m. | M2 | Stable packing of planar convex bodies | Fazekas Sándor |
Naszódi Márton
|
| 3:45 p.m. | M2 | Dwork's theorem on the zeta-functions of affine hypersurfaces | Földesi András János |
Pál Ambrus
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| 4 p.m. | M2 | Gömbök kifordítása 2 | Györgypál Gergő |
Fehér László
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| 4:15 p.m. | M2 | Q-spaces | Ivanyos János Balázs |
Soukup Lajos
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| 4:30 p.m. | M2 | Szürreális számok | Kempf Alex |
Komjáth Péter
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| 4:45 p.m. | M2 | Projektív Fraissé elmélet | Kozári Dominik |
Pálfy Máté
|
June 4, 2026
Visit online: Microsoft Teams Link