Home / Examples / Fluid Analysis [Bernoulli] / Example 4: Forced-outflow Fan

Example 4: Forced-outflow Fan


General

 

Analysis Space

Item

Settings

Analysis Space

3D

Model Unit

mm

 

Analysis Condition

Item

Tab

Settings

Solver

Solver Selection

Fluid Analysis [Bernoulli]

Analysis Type

Fluid Analysis

Steady-state Analysis

Meshing Setup

Mesh

General Mesh Size: 6 [mm]

 

Model

 

 

Body Attributes and Materials

Body Number/Type

Body Attribute Name

Material Name

3/Solid

Flow_path

000_Air(*)

4/Solid

007_Fe *

* Available from the material DB

Boundary Condition

Boundary Condition Name/Topology

Tab

Boundary Condition Type

Settings

Inlet/Edge

Fluid

Inlet

Natural Inflow

Outlet/Face

Fluid

Outlet

Forced Outflow
Fan

PQ Characteristics

Number

Volumetric Flow Rate Q [m3/s]

Differential Pressure P [Pa]

1

0

0.2

2

2e-4

0

 

Results

The figure below is the contour of [total pressure] field.

The integration results at the inlet and outlet boundary faces are shown as well. (Selected faces are integrated by the right-click menu)

 

 

The total pressure is nearly zero under the natural inflow boundary. Under the forced-outflow fan boundary, it is -0.1034 [Pa] which is calculated from the PQ characteristics.

 

The tables of the volumetric flow rate and the pressure loss are as follows.

 

 

 

The differential pressure is calculated with PQ characteristics from the table of the volumetric flow rate of the outlet boundary as follows.
P = 0.2 - 0.2/2e-4 * 9.731e-5 = 0.1027

The calculation result matches with the values in the contour of the total pressure and in the table of the pressure loss.

 

The PQ characteristics and the working point (volumetric flow rate:Q and pressure loss: P) are plotted as below.

It is confirmed that the working point is on the PQ characteristics curve.

For reference, the flow-rate dependent curve of the pressure loss is also shown below.
The curve is calculated for the volumetric flow rate between 2.5e-5 and 1.5e-4 using the velocity fixed boundary. The two curves are crossing at the operating point.