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Honeycomb Porous medium

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Old   August 25, 2021, 14:36
Post Honeycomb Porous medium
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Ahmed Ibrahim Abdalla
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Hello everyone
I'm working on a project to reduce the heat transfer in plate in a square pipe. i have to create a porous medium in this plate. my question is, how to define the honeycomb parameters in CFX ?
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Old   August 27, 2021, 05:21
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can anyone help me please
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Old   August 27, 2021, 05:44
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Have you looked in the documentation and read what parameters CFX needs to define a porous region? I would have thought that was the obvious place to start.

If you have read the documentation - then what are you having troubles defining?
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Old   September 9, 2021, 21:01
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Hello Ghorrocks,
thank you for your Answer. I have red the documentation and what parameters CFX needs to define a porous region. I understood that a Honeycomb or Perforated plat are Anistropic Porous medium and they could have Directional Loss Coefficient. Ialso have red some letrature about Honeycomb/ Perforated plate and i saw in some of them the Kperm was 5.73 mm/s ( which i couldnt implement in CFX ) and some of them was 1E-5,-6, -9 , -10 ,,,,,m^2 which i could implement in CFX.
I still dont understand how CFX understand that these numbers are for honeycomb or other thing.
one honeycomb can have many deffirent values.
how can i define it exactly to get the result i want.
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Old   September 11, 2021, 06:40
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Do you have the experimental data for the pressure drop (\Delta p) across the plate as a function of volumetric flow rate (Q) or superficial velocity (U_{s})? This is the velocity associated with the volumetric flow rate and frontal area (Q=AU_{s}), not the true velocity within the porous media and the area of the filter pathways.

For a subdomain you can input permeability in units of [m^2] and loss coefficient in units of [1/m], but the latter might not be significiant. Let us assume you have a plot of \Delta p vs Q and curve fitted to give \Delta p=aQ+bQ^{2} which is also \Delta p=aAU_{s}+b\left(AU_{s}\right)^{2}. CFX-Solver Theory Gude explains the Darcy-Forchheimer equation. You can then determine your K_{perm} and K_{loss} from the curve fit, fluid properites (\rho and \mu) and filter thickness (\Delta n):

aA=\frac{\mu \Delta n}{K_{perm}} \\rightarrow \ K_{perm}=\frac{\mu \Delta n}{aA}
bA^{2}=K_{loss} \frac{\rho}{2} \Delta n \\rightarrow \ K_{loss}=\frac{2bA^{2}}{\rho \Delta n}

Use the directional streamwise multipler to ensure this is applied to the streamwise direction only.
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