Jeff Hiller
COMSOL Employee
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Posted:
6 years ago
2019年4月29日 GMT-4 17:35
Hi Richard,
I didn't try to run it with modified settings, but noticed that you only have one element through the thickness of those flat channels. That wouldn't be enough to capture boundary layers. To keep the number of degrees of freedom low, you can use a swept mesh here. Actually the cylindrical regions also lend themselves well to a swept mesh approach.
There could be other issues as well.
Best,
Jeff
-------------------
Jeff Hiller
Hi Richard,
I didn't try to run it with modified settings, but noticed that you only have one element through the thickness of those flat channels. That wouldn't be enough to capture boundary layers. To keep the number of degrees of freedom low, you can use a swept mesh here. Actually the cylindrical regions also lend themselves well to a swept mesh approach.
There could be other issues as well.
Best,
Jeff
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Posted:
6 years ago
2019年5月2日 GMT-4 07:05
Hi Jeff,
thanks for your help. I will defenitly try to you use the swept mesh. I took a look at the crosssection of the channel, to check how many elements are in the flat channel. It looks like there are not so many, as you mentioned. But would this not also influence the result for the creeping flow? But for the creeping flow the solution can be computed.
Anyway, I will try to take a look at the swept mesh, maybe it helps. Thanks :)
Hi Jeff,
thanks for your help. I will defenitly try to you use the swept mesh. I took a look at the crosssection of the channel, to check how many elements are in the flat channel. It looks like there are not so many, as you mentioned. But would this not also influence the result for the creeping flow? But for the creeping flow the solution can be computed.
Anyway, I will try to take a look at the swept mesh, maybe it helps. Thanks :)
Jeff Hiller
COMSOL Employee
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Posted:
6 years ago
2019年5月2日 GMT-4 08:38
Updated:
6 years ago
2019年5月2日 GMT-4 17:11
Sure, but they are different equations (one linear, one nonlinear) so one could well solve on a mesh while the other doesn't on that same mesh.
Jeff
-------------------
Jeff Hiller
Sure, but they are different equations (one linear, one nonlinear) so one could well solve on a mesh while the other doesn't on that same mesh.
Jeff
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Posted:
6 years ago
2019年5月3日 GMT-4 02:58
Hi,
so I tried a different mesh and also a Swept mesh... (see picture) but I sitll could not find a solution. Any other ideas? When I try to solve this geometry only with a stationary step and with the standard solver, comsol does find a solution. But with the same solver condition (and same mesh) with the transport of diluted species, it does not find one. I really do not know what to change to get it to work.... any suggestions? Thanks a lot!
Hi,
so I tried a different mesh and also a Swept mesh... (see picture) but I sitll could not find a solution. Any other ideas? When I try to solve this geometry only with a stationary step and with the standard solver, comsol does find a solution. But with the same solver condition (and same mesh) with the transport of diluted species, it does not find one. I really do not know what to change to get it to work.... any suggestions? Thanks a lot!
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Posted:
6 years ago
2019年5月7日 GMT-4 09:56
Hey,
I am still strugling with my problem for the solution. Meanwhile I tried adabtie remeshing and also different finer meshes. I also tried to change my inflow conditions as I thought this might interrupts with the stationary solver, but this also did not lead to a convergence in the solver...
I have really no idea anymor. I thought that this is not such a big problem, as I thought that when it works with creeping flow conditions, it might not be a big problem to switch to a laminar flow.
So if anyone has an idea to solve that problem, I would be really thankfull!
Hey,
I am still strugling with my problem for the solution. Meanwhile I tried adabtie remeshing and also different finer meshes. I also tried to change my inflow conditions as I thought this might interrupts with the stationary solver, but this also did not lead to a convergence in the solver...
I have really no idea anymor. I thought that this is not such a big problem, as I thought that when it works with creeping flow conditions, it might not be a big problem to switch to a laminar flow.
So if anyone has an idea to solve that problem, I would be really thankfull!