Non-tenure-track/postdoctoral Innsbruck, Austria Apply by Mar 10, 2023
Job
University of Innsbruck
Department of Mathematics
Technikerstrasse 13
6020 Innsbruck
Austria
Sorry, we have no imagery here.
Sorry, we have no imagery here.
To navigate, press the arrow keys.
| ← | Move left |
| → | Move right |
| ↑ | Move up |
| ↓ | Move down |
| + | Zoom in |
| - | Zoom out |
| Home | Jump left by 75% |
| End | Jump right by 75% |
| Page Up | Jump up by 75% |
| Page Down | Jump down by 75% |
Keyboard shortcuts
Map Data Map data ©2023
Map data ©2023
2000 km
Click to toggle between metric and imperial units
Terms of Use
Report a map error
Advertisement for a Postdoc Position at the University of Innsbruck
I am looking to fill a Postdoc position in the Numerical Analysis and Scientific computing group (https://www.uibk.ac.at/mathematik/na/ ) at the University of Innsbruck. The successful applicant will be employed for a duration of three years with the possibility to extend the contract for another three years (the salary is 4352 EUR brutto 14 times a year). He/she is expected to conduct research in the field of numerics of partial differential equations, complexity reduction, and scientific computing. In particular, I am looking for an applicant willing to work closely with the group on dynamical low-rank approximation and kinetic equations. Good programming skills are necessary for the position and skills in C++ and high-performance computing technologies (such as OpenMP, MPI, CUDA, ...) are welcome.
Potential applications are encouraged to directly contact Lukas Einkemmer ( [email protected] ). More information on submitting an application and the legally binding call can be found at https://lfuonline.uibk.ac.at/public/karriereportal.details?asg_id_in=13360 . The deadline is the 10th of March.
numerics for partial differential equations
Application Instructions
Mar 10, 2023 (Add to Calendar)
This employer is not accepting applications through MathHire.org. Please follow the instructions above and refer to MathHire.org in your application.
Contact Person
Mr. Lukas Einkemmer
log in to view e‑mail address
0043 512 507 53818
Feb 20, 2023
Report