NGSolve User Meeting 2019, July 1-3, Vienna

Synopsis

This user meeting is the successor of the first two user meetings in Vienna and Göttingen. The NGSolve user meeting 2019 comes back to Vienna and takes place from July 1-3, where we bring together advanced NGSolve users with different background, as well as newcomers who want to get a quickstart into NGSolve and NGS-Py. Experiences will be shared, new features are to be discussed and extensions to the software are presented.
 

Data Protection Declaration for Participants in NGSolve User Meeting 2019

Venue

Monday (July 1) and Tuesday (July 2):

TUtheSky, Getreidemarkt 9, 1060 Wien, Building BA, 11th floor

Wednesday (July 3):

Kuppelsaal, Karlsplatz 13, 1040 Wien, 4th floor

Schedule

Sunday, June 30
 19:00 Get-together
 
Monday, July 1, TUtheSky
8:30 - 9:00 NGSolve installation session
9:00 - 10:30 NGSolve tutorial (Jay Gopalakrishnan, Joachim Schöberl, Christoph Lehrenfeld)
 
11:00 - 12:30 NGSolve tutorial(cont'd)
12:30 - 14:00 Lunch break
14:00 - 15:30 NGSolve tutorial(cont'd)
 
16:00 - 17:00 NGSolve tutorial(cont'd)
17:00 - Poster & Wine
 
Tuesday, July 2, TUtheSky
09:00 - 10:00 Salome (Paul Rascle, Nathalie Gore)
10:00 - 10:30 Model templates (Joachim Schöberl)
 
11:00 - 12:30 Shape optimization (Kevin Sturm, Peter Gangl)
12:30 - 14:00 Lunch break
14:00 - 15:15 Inverse problems (Marie-Therese Wolfram)
Tranformers (Martin Aigner)
SymSpace
PETSc (Lukas Kogler)
 
15:45 - 17:00 Navier Stokes (Christoph Lehrenfeld, Philip Lederer)
Tent pitching (Christoph Wintersteiger)
Moving meshes (Michael Neunteufel)
Spyder (Christopher Lackner)
19:30 Dinner at a Heurigen
 
Wednesday, July 3, Kuppelsaal
09:00 - 12:30 Mini-Workshops
12:30 - 14:00 Lunch break
14:00 - 16:00 Mini-Workshops (cont'd)

Contact

For questions on the workshop contact This email address is being protected from spambots. You need JavaScript enabled to view it..

Organizing Committee

Acknowledgements

We acknowledge support by the TU Wien and the Austrian Science Fund (FWF) through the research programm “Taming complexity in partial differential systems” (F65).

Registered Users

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