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October 8, 2014, 08:58 |
Can the interface handle vortex?
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#1 |
Member
Yolk
Join Date: Nov 2011
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Rep Power: 15 |
I want to simulate a vortex going towards the propeller by MRF. I want to know whether the interface between rotating and stationary domain can transfer the vortex? Now it seems that it doesn't work, and the vortex can't be transfered continuously through the interface.
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October 8, 2014, 11:09 |
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#2 |
Senior Member
Rick
Join Date: Oct 2010
Posts: 1,016
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Yes, there are no problems..
I'm attaching a simulation with mrf of an impeller and vortex formation. |
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October 8, 2014, 11:29 |
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#3 | |
Member
Yolk
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Quote:
I saw this case in CFX tutorial before, and is your computation in CFX as well? I am using Fluent now, i don't know whether there is difference for these two codes dealing with the interface. I can't get good result from Fluent untill now. |
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October 8, 2014, 11:36 |
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#4 |
Senior Member
Rick
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I used Fluent for the simulation.
Daniele |
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October 8, 2014, 12:01 |
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#5 |
Member
Yolk
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Hey Dani,
I explain to you my case and you can have a better understanding. I build the propeller in a rotating domain and the rest is stationary domain. My stationary domian is not axisymmetrical because i am simulating a propeller running near the ground, and there is a ground in the stationary domain which is close to the propeller. There is vortex from the ground to the propeller. Do you have any clue what can casue the vorticity not continuous? i have even tried conformal mesh because i thought the problem is due to the 'hanging' nodes. However it doesn't help. |
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October 8, 2014, 12:51 |
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#6 |
Senior Member
Rick
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Post some pictures (contours) of what you obtained and what you think to obtain
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October 8, 2014, 15:22 |
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#7 |
Member
Yolk
Join Date: Nov 2011
Posts: 38
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flow domain.jpg
vorticity_isosurface.jpgThe flow domain and the vorticity isosurface are in the attachment and could you please have a look. |
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October 8, 2014, 15:31 |
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#8 | |
Member
Yolk
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Posts: 38
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Quote:
As you can see from the vorticity isosurface and axial velocity, the flow is not continuous at the interface. |
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October 9, 2014, 04:51 |
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#9 |
Senior Member
Rick
Join Date: Oct 2010
Posts: 1,016
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Hi Yolk,
First question is: are you sure your solution is converged? I know, also from the fluent user guide, that some discontinuities could be present across the interface, however, if you did not try, you can avoid interface for mrf calculation (i.e. connect in pre processing the faces shared by the rotor/stator) and see what's happen. Daniele |
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October 9, 2014, 06:12 |
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#10 | |
Member
Yolk
Join Date: Nov 2011
Posts: 38
Rep Power: 15 |
Quote:
I would say the solution is converged: first, the thrust on the propeller is converged; second, the vortex strength on the ground is converged. I still think the problem is from the interface. Now i am trying a simple case by adding a vortex in the inlet and let it go from a stationary to a rotating domain, and see what happens. How can you connect the faces shared by two domains in FLUENT? Yolk |
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October 9, 2014, 06:14 |
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#11 |
Senior Member
Rick
Join Date: Oct 2010
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You can't in fluent; you have to go back to preprocessor, connect the faces and remesh the domain.
You still have the two fluid domains (rotor and stator) but they share adjacent faces, instead of having interfaces. Daniele |
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October 9, 2014, 06:20 |
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#12 |
Member
Yolk
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Okay, I see your point. When building the geometry, the two domains are combined under one part. There will be two domains in the ANSYS mesh, but there is only one face between the two domains. The face shared by two domains becomes interior in FLUENT boundary set up.
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October 9, 2014, 06:26 |
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#13 |
Senior Member
Rick
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Yes, I don't use ansys meshing, but your description is ok.
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October 9, 2014, 09:00 |
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#14 |
Member
Yolk
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I tried the case with vortex from the inlet and vortex goes through stationary and rotating domain. The vorticity isosirface seems continuous although there is some discontinuity at the interface. The mesh doesn't have interface and there is interior face between two domains. So i think you are right that the interface can transfer the vortex. One issue is that the interface in this case is a plane not a circular surface, and maybe the circular surface makes the problem more difficult. Anyway, i will try the latter cace later.
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October 10, 2014, 04:27 |
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#15 |
Member
Yolk
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Hey Dani,
I upload two images with circular interface perpendicular to the vortex axial velocity. In the case for the first image without frame motion in the inner domain, the vortex can go through it continuously, In the case for the second image with frame motion in the inner domain, the vortex can't go through it continuously, and the vortex isosurface shown here looks like the image I showed before. I think the circurlar interface, and rotating frame together make the vorticity with discontinuity. Do you have any idea how can solve this problem? |
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October 10, 2014, 07:14 |
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#16 |
Senior Member
Rick
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But in the second picture, I think you are rotating the domain around y axis, don't you? If so, I think it's correct that the vortex is broken.
Daniele |
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October 10, 2014, 08:06 |
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#17 |
Member
Yolk
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Yes, you're right, the axis of the rotating frame is in the y direction. Why do you say that the vortex is broken is correct? My intention is to let it go through the inner cylinder. Is there a reason for its breaking?
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October 10, 2014, 08:54 |
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#18 |
Senior Member
Rick
Join Date: Oct 2010
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Well, I don't know...usually mrf, as you already know, is used to take a "snapshot" of a transient simulation, in which inside the rotor there are moving parts.
But in your test case there aren't rotating parts inside the rotor zone (the rotor is empty), so I think that this is not the correct approach to see is the vortex is broken at the interface. Maybe that cells in the rotor are rotating with the assigned rotational velocity, so I wrote that it is correct that the vortex is broken. To see if the cells are rotating post a contour plot of velocity in a xz plane. |
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October 10, 2014, 09:38 |
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#19 | |
Member
Yolk
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Quote:
I don't think the cells in the inner domain is rotating from the velocities. |
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October 10, 2014, 09:48 |
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#20 | |
Member
Yolk
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Quote:
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