Inhaltsbereich
T6: Self-organisation and pattern formation – Exercises
The tutorial classes will be organized on Moodle.
Central tutorial:
Wednesday, 14:00 c.t.-16:00 on Moodle
The first exercise sheet will be published on Wednesday, April 14 and is supposed to be handed in by April 21, 12 pm(noon). On Monday, April 19 (presumably 2-4 pm), we will offer an Introduction to Python tutorial.
The first central tutorial will be on Wednesday, April 21. The exercise classes will start on Thursday, April 22.
Exercise Sheets:
| File & Resources | Topic | Deadline |
| Sheet 01, Mathematica NB | Introduction | 21.04.2021, 12:00(Noon) |
| Sheet 02 | Bifurcations | 28.04.2021, 12:00(Noon) |
| Sheet 03 | Pendulum, cell-fate, and mass-conservation | 05.05.2021, 12:00(Noon) |
| Sheet 04, Mathematica NB, Python | Allen-Cahn equation, front dynamics | 12.05.2021, 12:00(Noon) |
| Sheet 05 | Complex Ginzburg-Landau Eq. | 19.04.2021, 12:00(Noon) |
| Sheet 06(small correction in ex. 14 e) | Travelling waves | 26.05.2021, 12:00(Noon) |
| Sheet 07 | Phase separation & coarsening | 02.06.2021, 12:00(Noon) |
| Sheet 08, Mathematica NB | Turing Patterns | 09.06.2021, 12:00(Noon) |
| Sheet 09 | SH, GL, Amplitude Eqs. | 16.06.2021, 12:00(Noon) |
| Sheet 10, Mathematica NB | TW in CGLE and type-I-o-system | 23.06.2021, 12:00(Noon) |
| Sheet 11 | Mass-conserving RD-Systems | 30.06.2021, 12:00(Noon) |
| Sheet 12, Mathematica NB | Bulk-boundary interactions | 07.07.2021, 12:00(Noon) |
Exercise classes:
| Group | Tutor | Date & Time | Location |
| 01 | Severin Angerpointner | Thursday, 14:00 c.t.-16:00 | Zoom |
| 02 | Leonardo Demarchi | Friday, 10:00 c.t.-12:00 | Zoom |
| 03 | Florian Raßhofer | Monday, 14:00 c.t.-16:00 | Zoom |
*Please note that the lecture and exercise classes will be held online due to the ongoing coronavirus situation. Check here for more general information.