[deal.II] Re: solving stabilized Stokes

2020-02-19 Thread Bruno Blais
Dear Richard, You are absolutely right in saying that if you have the Stokes equation your problem should be linear, even with the PSPG stabilization term. Laplacian of u is only going to be zero for Q1-Q1 elements if your mesh is perfectly aligned with the axis of your domain. However, this is

[deal.II] Re: Interpolating to globally refined distributed mesh

2020-02-19 Thread Konrad Simon
Dear deal.ii community, I solved it, sorry for bugging you with it but simple mistakes can bug you for long... I simply forgot to re-distribute the dofs for the finite element after refining the mesh. Ooofff :-/ Best, Konrad -- The deal.II project is located at http://www.dealii.org/ For ma

Re: [deal.II] solving stabilized Stokes

2020-02-19 Thread Richard Schussnig
Dear Wolfgang, Thanks also to you for taking the time, I really appreciate it! I already tested the integration, increasing up by order+1, +2, +3 ... gave identical results. Now it seems, that I should introduce some switches to a direct solver! This might give me a hint, if I need some rescalin

[deal.II] Re: solving stabilized Stokes

2020-02-19 Thread Richard Schussnig
Hi Bruno, Thank you very much for taking the time to read my post & giving me some ideas! I am already familiar with lethe, thats where i compared my implementation of the residual to, but for Stokes, we actually do not introduce a nonlinearity, since we do not have the (nonlinear) convective t