Numerical methods tutorial
This tutorial furthers the student's theoretical knowledge about discretization methods and solving algorithms from the lecture numerical methods. Therefore different alorithms are used and implemented by the student on its own. The subjects of the exercises are:
- Implementing an equation solver (to refresh programming skills and as solver for further tasks)
- Solving a heat transport problem with the FV method
- Solving a heat transport problem with the FE method
- Simulating dynamic processes with time integration methods
The tutorial is based on the lecture numerical methods. This lecture should be already heared or visited in parallel.
This tutorium is a teamwork! (2 persons)
|Tutorials name:||Numerical methods tutorial|
A. Karev, M.Sc.|
H. Meier, M.Sc.
29.04.2020 – Organisational matters, presentation of 1st exercise|
06.05.2020 – Presentation of 2nd exercise
20.05.2020 – Presentation of 3rd exercise
03.06.2020 – Presentation of 4th exercise
|Start:||29.04.2020 at 16:15|
|Place||digital, further information follows|
From April, 20th 2020 by e-mail to firstname.lastname@example.org-…. |
Due to the limited number of participants, places will be assigned according to the chronological order of registrations.
If you do not have a parter, use the forum in the corresponding Moodle-couse to find one.
|Maximum number of teams:||15 groups of 2 students each|
|Further information and material:||For further information see TUCaN and the corresponding Moodle-course|
|Additional information:||Participation only in teams of two|
|Related lecture:||Numerical methods|