List of Lectures
|
Module / Course offering Module Owner / Instructors Time period |
Event type | Start semester | ||
|---|---|---|---|---|
|
M0108-4PDEA Partial Differential Equations - Analytical Basics N.N. |
WiSe 2022/23 | |||
| K0108-40247xV Partielle Differentialgleichungen - Analytische Grundlagen (V) | ||||
|
K0108-40247xV Partial Differential Equations - Analytical Basics (L) Prof. Dr. rer. nat. Stefan Minsu Neukamm Tue, 11. Oct. 2022 [09:20] - Tue, 31. Jan. 2023 [10:50] |
Lecture | |||
| K0108-40247xÜ Partielle Differentialgleichungen - Analytische Grundlagen (Ü) | ||||
|
K0108-40247xÜ Partial Differential Equations - Analytical Basics (E) Prof. Dr. rer. nat. Stefan Minsu Neukamm Tue, 18. Oct. 2022 [09:20] - Tue, 24. Jan. 2023 [10:50] |
Exercise | |||
|
M0108-4PDE1 Numerical Mathematics of Partial Differential Equations N.N. |
WiSe 2022/23 | |||
| K0108-40543xV Numerik partieller Differentialgleichungen (V) | ||||
|
K0108-40543xV Numerical Mathematics of Partial Differential Equations (L) Prof. Dr. rer. nat. Oliver Sander Mon, 10. Oct. 2022 [13:00] - Th, 2. Feb. 2023 [16:20] |
Lecture | |||
| K0108-40543xÜ Numerik partieller Differentialgleichungen (Ü) | ||||
|
K0108-40543xÜ Numerical Mathematics of Partial Differential Equations (E) Master of Science Patrick Jaap; Prof. Dr. rer. nat. Oliver Sander Mon, 17. Oct. 2022 [13:00] - Mon, 23. Jan. 2023 [14:30] |
Exercise | |||
|
M0108-4PROJ Project N.N. |
WiSe 2022/23 | |||
| K0108-40645xS Projekt (S) | ||||
|
K0108-40645xS Project (S) Prof. Dr. rer. nat. Axel Voigt |
Seminar | |||
|
M0108-4FEMx Finite Element Method - Theory, Implementation and Application N.N. |
WiSe 2022/23 | |||
| K0108-40641xV Finite-Elemente-Methode - Theorie, Implementierung und Anwendungen (V) | ||||
|
K0108-40641xV Finite Element Method - Theory, Implementation and Application (L) Dr. rer. nat. Dennis Wenzel Mon, 10. Oct. 2022 [11:10] - Mon, 30. Jan. 2023 [12:40] |
Lecture | |||
| K0108-40641xÜ Finite-Elemente-Methode - Theorie, Implementierung und Anwendungen (Ü) | ||||
|
K0108-40641xÜ Finite Element Method - Theory, Implementation and Application (E) Dr. rer. nat. Dennis Wenzel |
Exercise | |||