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explicit algebraic heat flux model: boundary condition

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Old   October 12, 2023, 05:29
Default explicit algebraic heat flux model: boundary condition
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Than
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Currently, I am trying to implement explicit algebraic heat flux models based on Manservisi2014 (https://doi.org/10.1016/j.ijheatmass...er.2013.10.017)
and Youssef1992 (https://doi.org/10.1016/0017-9310(92)90329-Q) in OpenFOAM.

I would like to use constant heat flux boundary conditions, which leads, according to these papers, to the following boundary condition for the dissipation of temperature variance:
\epsilon_\theta :=2 \alpha \Big( \frac{\partial \sqrt{k_\theta- k_\theta(y=0)}}{\partial y} \Big) ^2
y = 0 here refers to the positon of the wall.
Using a zero-gradient for half of the temperature variance (k_\theta) leads, under approximating the boundary condition with first order finite differences, to:
\epsilon_\theta (y=0) :=0
which is definitely incorrect.
So my question is:
Does anyone know how the boundary condition for dissipation of temperature variance at constant wall heat flux can be implemented numerically in OpenFOAM?

Many thanks in advance.

Greetings
Than
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algebraic heat flux model, boundary condition


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