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If you are using the pressure-based solver, in order to calculate a spatially periodic flow field with a specified mass flow rate or pressure derivative, you must first create a mesh with translationally periodic boundaries that are parallel to each other and equal in size. You can specify translational periodicity in the Periodic Conditions dialog box, as described in Section 7.3.16. (If you need to create periodic boundaries, see Section 6.8.4.)
In the Periodic Conditions dialog box which is opened from the Boundary Conditions task page, you will complete the following inputs after the mesh has been read into ANSYS FLUENT(Figure 9.2.2):
Boundary Conditions
Periodic Conditions...
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For axisymmetric problems, the mass flow rate is per
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After completing these inputs, you can solve the periodic velocity field to convergence.
Setting Parameters for the Calculation of
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If you choose to specify the mass flow rate,
ANSYS FLUENT will need to calculate the appropriate value of the pressure gradient
. You can control this calculation by specifying the
Relaxation Factor and the
Number of Iterations, and by supplying an initial guess for
. All of these inputs are entered in the
Periodic Conditions dialog box.
The
Number of Iterations sets the number of sub-iterations performed on the correction of
in the pressure correction equation. Because the value of
is not known a priori, it must be iterated on until the
Mass Flow Rate that you have defined is achieved in the computational model. This correction of
occurs in the pressure correction step of the SIMPLE, SIMPLEC, or PISO algorithm. A correction to the current value of
is calculated based on the difference between the desired mass flow rate and the actual one. The sub-iterations referred to here are performed within the pressure correction step to improve the correction for
before the pressure correction equation is solved for the resulting pressure (and velocity) correction values. The default value of 2 sub-iterations should suffice in most problems, but can be increased to help speed convergence. The
Relaxation Factor is an under-relaxation factor that controls convergence of this iteration process.
You can also speed up convergence of the periodic calculation by supplying an initial guess for
in the
Pressure Gradient field. Note that the current value of
will be displayed in this field if you have performed any calculations. To update the
Pressure Gradient field with the current value at any time, click on the
Update button.