6 EC
Semester 2, period 4, 5
5354TOIP6Y
This course is aimed at both physics and mathematics students. The aim of the course is to demonstrate how many current mathematical methods, that can be very broadly classified as "topological", play an important role in quantum field theory and other areas of modern physics, and conversely how ideas from physics are applied in modern mathematics. The course will focus on the following topics:
If time permits, several further topics on the border line of mathematics and physics could be covered, such as topological quantum field theories, Chern-Simons theories and knot invariants an anomalies.
Besides the lecture notes (now in book form) no specific book is used, but we recommend the book by Nakahara, 'Geometry, Topology and Physics' as background material.
Lecture notes (now in book form) will be provided for each lecture.
Activity | Number of hours |
Hoorcollege | 34 |
Werkcollege | 34 |
Zelfstudie | 100 |
| Item and weight | Details |
|
Final grade | |
|
80% Tentamen | |
|
20% Homework | |
|
Final grade after retake | |
|
80% Hertentamen | |
|
20% Homework |
Homework is not compulsory but strongly recommended. If all three homework sets are handed in, the average grade counts towards 20% of the final grade. (But only if this improves the grade, which is generally the case.) If homework is counted, the exam grade should still be 5 or higher to pass the course.
Three homework sets, after lecture 4 or 5, lecture 8, and lecture 11 or 12. The hand-in date is one or sometimes two weeks afterwards. Communicating with fellow students about the problems is allowed (and even encouraged), but the written solution must be your own work. See under "Assesment" for the grading of the homework.
The 'Regulations governing fraud and plagiarism for UvA students' applies to this course. This will be monitored carefully. Upon suspicion of fraud or plagiarism the Examinations Board of the programme will be informed. For the 'Regulations governing fraud and plagiarism for UvA students' see: www.student.uva.nl
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Further information about the course can also be found on its Canvas page.