The DNS solver requires inputs
The DNS solver requires inputs for Ea and K0 in "BOXTURBDICT" and for U0sigma, U0alpha, U0kupper and U0lower in "turbulence properties".
I want to simulate a turbulent flow for a known integral length scale and turbulent rms velocity and then apply it to a combustion event. I assume I can estimate these inputs from this and the thermodynamic state of the fluid. How do I go about that?
I have found some bits around and could have a guess at their meaning, however its always best to ask especially as it takes me weeks to find a solution. I would like to find the exact definitions of these parameters from literature or a website. Can anybody help?
I am happy to update the WIKI once I understand it all. I am sure others having the same problems.
I`d welcome any input from oth
I`d welcome any input from others who have been through the same process.
Here is my progress to date.
The turbulence spectrum appears to be based on the following equation.
That was easy enough.
However, the inputs for "turbulenceProperties" appear to be more difficult to define. They appear to be linked to the forcing of turbulence.
I have traced the terms U0sigma, U0alpha, U0kupper and U0lower back to UOprocess.C but cannot find the definition of each of these terms or any literature describing them.
My best guess at the moment is that U0kupper and U0lower are the maximum and minimum wavelengths used to excite the turbulence. I still cannot work out what U0sigma and U0alpha are exactly. Any help would be greatly appreciated.
UO process uses an Uhlenbeck-O
UO process uses an Uhlenbeck-Ornstein stochastic process to generate a stream of random numbers - or rather not quite random as they are stochastic, and so each number is partly related to the one preceeding it. Sigma and alpha are the two parameters in the UO process, controlling the variance and mean (I think) respectively. Have a look at
for more details. Unfortunately there are various different definitions of the process with different scalings for alpha and sigma, and I'm not clear which reference was used for the original algorithm; I always have to sort through the code to work out the precise definition.
Thank you for your help. I
Thank you for your help.
I am still having problems with the DNS though. My solution always becomes unstable. Below is a summary of my problem.
Geometry 5mm x 5mm square 2 "cyclic" patches and an "empty" for the 3rd dimension
256x256 grid size
UOsigma = 0.1
UOalpha = 0.8
U0Kupper = 300
U0Klower = 7
My K and Epsilon slowly grow until there is no solution. I have tried reducing the timestep and tuning each input to no use. Any ideas?
Are you by any chance doing a
Are you by any chance doing a 2-D DNS simulation? This will (of course) not work, as the physics is all wrong. If you are doing 3-D as you should, you should not be using empty patch type.
boxTurbDict seems to never be
boxTurbDict seems to never be accessed. I am a bit confused about the magnitude of the forcing in the current version.
Hi, I am trying to create a bo
Hi, I am trying to create a box with initial turbulent. I have the box dimention and Vrms, I don't know how to relate them to Ea and K0. the formula which is presented here for turbulence energy spectrum [E(k)= (Ea*(k/k0)**4)exp(-2.0*(k/k0)**0.5)] is not clear for me, I will be very grateful if some one can clue me in on this problem.
are you still working on this. Since now I just begin with DNS and am facing the same problem as yours here. Would be nice, if you can show me how to overcome this.
Thanks in advance,
I know this is old, but I would love to know if anyone got anywhere,
I am guessing that sigma and alpha are the variance and mean, but I do not know how they relate to the taylor Re. This is what I would LOVE to know!
boxTurbDict controls the application boxTurb which generates the initial conditions on velocity.
This I don't think is too important as the forcing will eventually send the simulation to the correct Re.
The upper limit on K seems very large, as in you are forcing too much of the spectrum and this could well be the simulation is blowing up.
|All times are GMT -4. The time now is 01:18.|