Hello, I would like t know
I would like t know how does exactely
the "average" function operate:
I have read on a discussion forum that "average"
performs a global avarage: does it mean that
it also applies in non-homogeneous directions ?
As an example, when simulating the channel flow,
the average is performed in the three directions ?
OR only in the homogeneous ones ?
Thanks you to let me know more about this,
Well in the programmer's guide
Well in the programmer's guide, it says:
"Average, fvc::average produces an area weighted average of surface<type>Field face values, i.e.
Sum(Af*Xf)/Sum(Af) , and returns a volField<type>."
With Af the face area, and Xf the field face value.
Hello Pierre, Indeed there
Indeed there is a fvc::average function, but
this is not the one I talk about.
The avarage function I asked about is used in
LES modelling subroutine for
computing the dynamic constant.
usually for these models, averages
are done over homogeneous directions.
BUT, In openFoam, I read that it operates
"global" averages and I am still
without knowing to what exactely
If someone could inform me ...
Please help me about the concept of homogeneous direction.
In dynamic smagorinsky model we should have homogeneous averaging, whats that mean?
please help me
If i remember correctly the smagorinsky model use a similar hypothesis to the boussinesq, where there is proportionality between the SGS stres and the rate-of-strain tensor, so for the point of view of the matrices it means that the "principal vectors" (sorry don't know the exact English term but it should be the base of the matrix) are aligned, and so you impose the homogeneous condition. This was the problem for the standard smagorinski model because you'll have only one variable to play for each flow (Cs) then Germano came up with the dynamic concept and there you could (auto)adapt better the model to the problem you are studying.
This is what i know unfortunately my turbulent flow course didn't give us a detailed information about LES, even thought we studied for les mainly the Germano method (he was my teacher in another course before retiring).,
you introduce an example about Homogeneous direction. but i think homogeneous directions are directions that have no any body force act on it, for example in the simulation of buoyant heat transfer we can averaged in the directions perpendicular to gravity directions, but can't average in gravity direction!!! :)
do you think, this is true?
Uhm, it is complicated enough without body forces. At the boundaries you introduce shear force. Wouldn't they be more relevant? So averaging towards the wall does not make sense then.
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