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Axisymmetric flow problem in constricted pipe |
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November 6, 2015, 07:43 |
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#21 |
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Philipp
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I know what DNS means. Your discretization scheme has a certain numerical diffusion. If this is not low enough you can't do any DNS or LES, basically your DNS becomes some kind of LES.
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November 6, 2015, 07:52 |
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#22 |
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Kamil ÖZDEN
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My time integration scheme used in DNS works is IMEXOrder2 (ImplicitExplicitOrder2) and as far as I know it has a numerical diffusion low enough to solve the problem with DNS method. I've compared my DNS work with other DNS studies in the literature and our results are matched exactly.
Regards, Kamil |
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November 6, 2015, 07:54 |
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#23 |
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Philipp
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And the spatial disrectization?
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November 6, 2015, 08:08 |
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#24 |
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Kamil ÖZDEN
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Continuous Galerkin projection is used in Nektar++ for spatial discretisation of NS Equations.
Regards, Kamil |
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November 6, 2015, 08:36 |
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#25 |
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Philipp
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Ok, and how fine was the mesh in the separation region?
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The skeleton ran out of shampoo in the shower. |
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November 6, 2015, 08:48 |
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#26 |
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Kamil ÖZDEN
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There are almost 2 million grid points at a region 5D after constriction.
Regards, Kamil |
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August 16, 2023, 11:28 |
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#27 |
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Mike
Join Date: Aug 2023
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Hi!
I try to simulate similar process - can you share geometry (blockMesh) ? |
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