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January 21, 2023 at 12:33 pm
Edmond Lam
SubscriberHi all, I am simulating a laminar multiphase flow in Fluent using the VOF model. However, when I am trying to extract forces acting on a no-slip wall parallel to the xz plane, the value from Fluent force report using the direction vector (1,0,0) is different from the one reported by a surface integral of X-wall shear stress on the same surface. In fact, in the Fluent force report, the viscous force component along the direction vector (0,1,0) is non-zero, which does not make sense for a wall parallel to the xz plane. In comparison, the surface integral of Y-wall shear stress on the same surface results in a value almost equal to zero (E-27). Are there any ideas? Thanks.
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January 23, 2023 at 4:35 am
SRP
Ansys EmployeeHi,
Will you kindly send a screenshot of the geometry, force report results, and surface integral of the shear stress in the relevant direction?
Thank you
Saurabh
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January 23, 2023 at 10:19 am
Edmond Lam
SubscriberHi Saurabh,
Thank you for your reply.
The geometry is very simple, only a box. The surface I am interested in is the bottom surface, which is parallel to the xz plane.
Here are the results from the force reports and surface integrals:
ÂAs you can see, the forces are very different.This mismatch seems to occur when on this surface there are 2 phases. -
January 23, 2023 at 4:00 pm
Amine Ben Hadj Ali
Ansys EmployeeCan you please include the report of the force vector and not the dot product of the force vector with the direction.
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January 23, 2023 at 4:11 pm
Edmond Lam
SubscriberHere it is, thanks:
Â
As mentioned, this mismatch seems to occur only when there are 2 phases in contact with the wall. (I have 2 phases in total for the case.)
I have wall adhesion turned on for the wall and a specfied contact angle. The surface tension is modelled using CSF. I am wondering if using these models adds additional terms to the force calculation on the wall in Fluent.
Â
Thank you very much.
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January 23, 2023 at 4:42 pm
Amine Ben Hadj Ali
Ansys EmployeeSurface tension force should is not part of the force report.
For a VOF case with two phases I am not able to reproduce your issue. Is your problem reproducable on a simple dummy case?
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January 23, 2023 at 7:23 pm
Edmond Lam
SubscriberThank you for your reply.
I ran two simple dummy cases for 10 time steps after patching a liquid droplet with a velocity in -x.
The boundary conditions for the 2 cases are exactly the same.
There is no gravity, and the wall that I am measuring forces is at the bottom with wall adhesion enabled, surface tension modelled with CSF.
1) a liquid droplet moving in the -x direction in its vapour:
Here, with only one phase (vapour) in contact with the bottom wall, integral of x-wall shear stress is exactly the same as the force report in (1 0 0). The integral of static pressure is also exactly the same as the pressure component in force report in (0 1 0). However, although the integral of y-wall shear stress is almost zero, the viscous component in force report in (0 1 0) is non-zero, or at least much larger.
2) a liquid droplet moving in the -x direction in its vapour, but also touching the bottom wall:
Here, with both phases in contact with the bottom wall, the integral of x-wall shear stress no longer matches the force report in (1 0 0). The integral of static pressure also no longer matches the pressure component in force report in (0 1 0). And similarly, although the integral of y-wall shear stress is still almost zero, the viscous component in force report in (0 1 0) is still much larger.
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January 24, 2023 at 7:21 am
Amine Ben Hadj Ali
Ansys EmployeeCan you check if there is a mismatch if you disable the surface tension force?
Â
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January 24, 2023 at 11:04 am
Edmond Lam
SubscriberThe mismatch is gone when wall adhesion or surface tension modelling is disabled. But the integral of y-wall shear stress (E-27, almost zero) is still different from the viscous component of the force report in the (0 1 0) direction (non-zero).
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- The topic ‘mismatched force values from Fluent force report and shear stress integral’ is closed to new replies.
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