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Outlet BC in a micro channel? waveTransmissive? |
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April 30, 2021, 06:07 |
Outlet BC in a micro channel? waveTransmissive?
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#1 |
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Hello Foamers! I'm facing some trouble in setting correct BC in my problem, I briefly descrive my problem:
I have a cylindrical micro channel with a diameter of 200m and 6cm long full of Argon at prescribed T and p. A cylindrical portion, set with setFields utility, of this channel is hit with a laser that immediately increase temperature (4000K) and pressure of the gas. I want to study the expansion of the gas through two outlets (cylinder bases), in my first analysis no inlet is present. The problem is axisymmetric and I use small wedge for the simulation, I use rhoCentralFoam as solver since I'm dealing with compressible unsteady simulation. What are the correct BC for p, T and U at the outlets? I want a pressure of 1e-4 Pa at the outlet. I tried the combination fixedValue for p, zeroGradient for T and U but I get overshoot for p and rho in the cells next to outlets. Then I tried waveTransmissive for p, T and U that, in my opinion, can give the correct representation of the problem, but I get unphysical result: some axial pressure waves that run till the center of the channel...I'm confident that they shouldn't be there. It's like the wave is reflected and I don't want to. Any suggestion? Is it correct waveTransmissive bc for this problem? Last edited by filo-gor; May 1, 2021 at 06:24. |
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April 30, 2021, 14:23 |
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#2 |
Senior Member
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I fail to understand the problem set-up as much as I would like to.
What do you mean by "no inlets are present", by "overshoots for p and rho in cells near the outlet" and by desiring a pressure value at the outlet? My understanding is that imposing a fixed pressure at the outlet will cause pressure waves to reflect back into the domain. Wave transmissive boundary conditions should render the outlet patch transparent for incoming pressure waves. I would like to understand your problem set-up better than I currently do. |
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May 1, 2021, 05:15 |
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#3 | ||
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Quote:
problem_setup.jpg The geometry is a small wedge, here I scaled 50x in x-direction for better understanding wireframe.jpg When I said overshot for p and rho I mean that in the cells in proximity of outlets I get some results that are unphysical, pressure and density increase dramatically and I don't understand why. Overshot.jpg Quote:
Pressure: Code:
Outlet { type waveTransmissive; field p; gamma 1.67; psi thermo:psi; lInf 1; fieldInf 1e-4; } Code:
Outlet { type waveTransmissive; field T; gamma 1.67; psi thermo:psi; } Code:
Outlet { type waveTransmissive; field U; gamma 1.67; psi thermo:psi; lInf 1; fieldInf (0 0 0); } with waveTransmissive I get a strange behaviour and I don't understand if everything is set correctly, in particular I want a velocity that is supersonic, but in my simulations U is purely subsonic. I thank you in advance for the attention. Last edited by filo-gor; May 1, 2021 at 06:23. |
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May 2, 2021, 15:04 |
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#4 |
Senior Member
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Thank you so much for your further elaboration.
I do remain confused, I am afraid do say. Your post mentions a constraint pressure while your figure shows pressure with a radial gradient (from center axis to wall). Any idea why this gradient arises? What is the mechanism that drives the flow? Are the boundary conditions compatible with this mechanism? |
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May 3, 2021, 06:33 |
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#5 | ||
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Quote:
Quote:
- radial cylindrical shockwaves due to pressure gradient that are damped in the order of 1e-6 s - flow that goes towards outlets emptying the channel (slower than the previous one) I want to study expansion of the gas, in particular how much time i need before pressure inside the channel is lower than a certain threshold. I expect a flow that is supersonic at the outlet, but this do not happen...probably I made some mistake defining the bc. Should I try something different? I hope this further elaboration make the problem clearer |
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May 3, 2021, 07:07 |
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#6 |
Senior Member
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This does clarify, thanks.
I imagine the the solver has a hard time in handling the shock, i.e., the sudden transition in T and p from rest/background values to values induced by the laser beam. I imagine that a fine mesh in space and time is required to solve the sudden off/on transition that you try to capture. I am curious to understand whether the solver is able to capture a smoother (less sudden) transition in which the laser emits less power first. Once you are comfortable with this situation, you could potentially try a harder case. |
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May 3, 2021, 07:19 |
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#7 |
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The solver is rhocentralfoam that is explicit and I need to set an extremely low deltaT of 1e-10s to capture the shocks, i will try a simpler case and let you know. Thanks for helping
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May 3, 2021, 07:47 |
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#8 |
Senior Member
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I am happy to help.
My interest is in seeing how the wave-transmissive boundary conditions would work in this case. Is is feasible to make the pressure reflect from one lateral patch (by imposing a fixed value) and leave the domain on the other one (by imposing a wave-transmissive condition)? |
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May 4, 2021, 10:07 |
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#9 |
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I don't get this point, what is the interest in doing so?
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May 4, 2021, 10:25 |
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#11 |
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Ok thanks for make it clearer.
I will try this and let you know, but my concern is to understand if I'm imposing the waveTransmissive condition in the right way. Maybe for this run I should use an higher pressure at outlets to avoid strange behaviour in the solution. |
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May 6, 2021, 06:11 |
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#12 |
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I come to a solution imposing lInf = 10 and fieldInf = 100
In this way no reflection happen in my domain. I also understood that fixedValue is a wrong condition to impose in a compressible problem, reflection wave are strong and affect calculation domain. I initially thought I made some mistake defining the condition, but I cannot have a strong supersonic flow since the outlet is chocked. |
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May 6, 2021, 12:15 |
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#14 |
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I start saying I chose a not well refined grid, a study on grid convergence will follow frame.jpg
As you can see at t=0 I use setFields to set a strong pressure and temperature gradient inside the channel init.jpg The simulation start and after 1e-6 seconds the radial cylindrical shock wave effects drop 1e-6s.jpg (I can be more specific if you are interested). The simulation run till 1e-4 s and the result is the following 1e-4s.jpg Mach number is sonic at the outlet, as I would expect, no reflection wave occur in the domani I hope it helps! |
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May 6, 2021, 12:54 |
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#15 |
Senior Member
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How does a solution with fixed value for pressure at the boundaries at t=1e-4 look like?
What is your Mach number? Could you perform a simulation at subsonic conditions, at Mach = 0.5 say? Thx! |
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Tags |
boundary condition, outlet, rhocentralfoam, wavetransmissive bc |
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