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-   -   How is the heat transfer calculated with slip wall condition? (https://www.cfd-online.com/Forums/main/163671-how-heat-transfer-calculated-slip-wall-condition.html)

Meng Kong December 3, 2015 13:37

How is the heat transfer calculated with slip wall condition?
 
I am simulating indoor room environment using STAR-CCM+ and trying to use slip wall on the far-field wall. But I don't know how the heat transfer is calculated with slip wall condition. Can anybody help me with it? Many thanks.

FMDenaro December 3, 2015 14:03

Quote:

Originally Posted by Meng Kong (Post 576097)
I am simulating indoor room environment using STAR-CCM+ and trying to use slip wall on the far-field wall. But I don't know how the heat transfer is calculated with slip wall condition. Can anybody help me with it? Many thanks.


what do you mean? if the slip condition is consequent to the assumption of inviscid condition, accordingly you have no conducibility in the fluid

Meng Kong December 3, 2015 15:18

Hi Filippo,
Thanks a lot for your help. By meaning slip-wall condition, I mean the velocity close to the wall is not zero. And in this case, my question is how the heat flux between the wall and air is calculated. What do you mean by "no conducibility"?
Meng

FMDenaro December 3, 2015 15:31

Quote:

Originally Posted by Meng Kong (Post 576104)
Hi Filippo,
Thanks a lot for your help. By meaning slip-wall condition, I mean the velocity close to the wall is not zero. And in this case, my question is how the heat flux between the wall and air is calculated. What do you mean by "no conducibility"?
Meng

if the tangential velocity at the wall is not zero then you are assuming the no-viscosity hypothesis...
Working with such model drives to the Euler equations and the no-viscosity assumption for the momentum equation is completed in the energy equation by the absence of heat flux (q = - k Grad T = 0) due to the assumption k=0 everywhere in the fluid.

Meng Kong December 3, 2015 15:38

Hi Filippo,
I'm trying to understand your explanation. But if the heat conduction in the fluid is zero, there will be no heat transfer between the wall and air. Am I right? Many thanks.
Meng

FMDenaro December 3, 2015 15:51

Yes. The assumption for the Euler equation are indeed zero viscosity and zero thermal conductivity.

The first one set no viscous stress the second no heat flux

Meng Kong December 3, 2015 16:00

But in my case, I only use "slip-wall" condition on the far-field walls. All the other walls are set as "non-slip wall". And I also checked the results, it turned out that the heat transfer through the air is not zero. Many thanks.

FMDenaro December 3, 2015 16:15

Quote:

Originally Posted by Meng Kong (Post 576114)
But in my case, I only use "slip-wall" condition on the far-field walls. All the other walls are set as "non-slip wall". And I also checked the results, it turned out that the heat transfer through the air is not zero. Many thanks.

ok, when you consider viscous conditions, then you cna simply set the condition of balance between heat flux in air (Fourier law) and heat transmission in the wall:

h (T- Tp) = - k Grad T

Meng Kong December 3, 2015 16:21

I may not have explained my question clearly. Actually I did not simulate the heat conduction in the wall. I'm only simulating the fluid field with constant wall temperature and slip-wall condition. I know when we are using non-slip wall condition, the convective heat transfer is calculated according to the boundary layer theory and wall function. But if the wall is set as "slip wall". I do not know how the convective heat transfer is calculated. I hope my explanation makes my question more clear. Many thanks.

flotus1 December 3, 2015 18:50

For an artificial boundary far away from the region of interest, a symmetry boundary condition is the appropriate choice. For the energy equation this implies that the heat flux normal to the boundary is zero.

The options you have when using a slip wall instead of a symmetry boundary condition depend on the program you are using. We have a CCM+ sub-forum here. ;)


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