Difference between revisions of "Contrib simpleScalarFoam"
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</math> | </math> | ||
− | The mass transfer coefficient is determined at each wall by: | + | The mass transfer coefficient is determined at each wall by assuming that the value of ''T'' at the wall is zero: |
− | <math>k_c=-\frac{D_T}{T_b | + | <math>k_c=-\frac{D_T}{T_b} \frac{\partial T}{\partial y}|_{y=0}</math> |
− | where <math>T_b</math> is the bulk value of ''T'' | + | where <math>T_b</math> is the bulk value of ''T'' and ''y'' is the direction normal to the wall. |
The Sherwood number is then determined by: | The Sherwood number is then determined by: | ||
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where ''d'' is the characteristic dimension. | where ''d'' is the characteristic dimension. | ||
+ | |||
+ | In order to use the solver, you should add <math>D_T</math>, <math>T_b</math> and ''d'' to the transportProperties dictionary. | ||
== Download == | == Download == |
Revision as of 12:36, 19 January 2009
1 Short description
A steady-state incompressible laminar flow solver with scalar transport and mass transfer coefficient and Sherwood number calculation.
2 Compilation
Do the following steps:
- Download the solver package
- tar xzf simpleScalarFoam.tar.gz
- cd simpleScalarFoam
- wmake
3 Physics
The solver is based on simpleFoam, with the transport of a scalar T having a mass diffusion coefficient :
The mass transfer coefficient is determined at each wall by assuming that the value of T at the wall is zero:
where is the bulk value of T and y is the direction normal to the wall.
The Sherwood number is then determined by:
where d is the characteristic dimension.
In order to use the solver, you should add , and d to the transportProperties dictionary.
4 Download
The most up-to-date version of the sources can be downloaded below:
5 History
- 2009-01-19: Initial upload