3 EC
Semester 2, period 6
5354TOMA3Y
This 3EC course will cover basic concepts in the field of topological materials. One of the three major breakthroughs in physics of the 21st century involves the discovery of ‘topological phases of matter’ (2016 Nobel Prize in Physics). This course will cover a wide range of topics from quantum, to magnetic, soft and designer matter. Exciting applications now range all the way from defining the SI unit of resistance to enabling one-way acoustic filters, to elucidating the Earth’s equatorial currents. The course will take you on a conceptual journey starting from basic concepts such as Zak phases, Berry phase and Chern invariants. You will then discover how you can use these basic concepts to understand new phenomena such as protected quantized edge states. Finally, we will focus on current state-of-the-art applications and provide you with an outlook on open research questions.
The lecture slots will consist of combined lectures and in-class tutorials. Additionally, you will be assigned homework and during the course you will work on a short project.
The grading in this course will consist of two components:
Both components are required to pass the course. The rationale behind this grading is that you will constantly practice with the material, get a lot of feedback and can monitor how you're doing, but without the pressure of a final exam. This method has been very successfully used in other courses, and we hope you will like it too.
Activity | Hours | |
Hoorcollege | 14 | |
Werkcollege | 14 | |
Self study | 56 | |
Total | 84 | (3 EC x 28 uur) |
Requirements concerning attendance (OER-B).
| Item and weight | Details |
|
Final grade |
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
| Weeknummer | Onderwerpen | Studiestof |
| 1 | Introduction to topological insulators. Canonical case of one dimensional topological insulators. Notions of algebraic topology. | lecture notes, reading assignments. |
| 2 | Topological band theory. Two dimensional topological insulators. | lecture notes, reading assignments. |
| 3 | Topological Hall effects. | lecture notes, reading assignments. |
| 4 | Classification of topological insulators and final presentation. | lecture notes, reading assignments. |
The schedule for this course is published on DataNose.