QUICK-START FOR FLUENT FOR MAE 3241

Open Cygwin

At prompt, type startxwin.bat

After a moment, this will open another window (notice the icon is an ‘X’ in

the upper left corner of the window). Commands will now be typed in this

window.

At the prompt of the ‘X’ window, type xhost +

This will allow you to see all the windows needed by Fluent.

Login to olin.fit.edu

ssh –Y –l tracks_username olin.fit.edu

If you are asked whether you are sure you want to connect, type yes.

Enter your password.

Move to your working directory.

cd directory

At the prompt, type fluent 2d

If you get an error at this point, try the following:

In Windows: START MENU  PROGRAMS  ACCESSORIES  COMMAND PROMPT

Type IPCONFIG

Record the IP Address

In the ‘X’ Window type setenv DISPLAY ipaddress:0.0

whereipaddressis the IP Address you just recorded.

Type fluent 2d again. If this doesn’t resolve the problem, see me.

From this point on, you will be guided through the menus of Fluent to perform various tasks. The procedures below will help you set up your first case for zero-angle-of-attack. From there, repeat the relevant procedures to change the angle of attack and run the various cases.

FILE  READ CASE…

Select the naca0007.msh file from your working directory.

GRID  CHECK

This verifies your grid. It should produce no errors.

DEFINE  MODELS  SOLVER…

Select “Coupled”. Use all other default settings.

DEFINE  MODELS  ENERGY…

Turn on the energy equation.

DEFINE  MODELS  VISCOUS…

Select the Spalart-Allmaras model. Use the default settings.

DEFINE  MATERIALS…

Make sure that “air” is selected as the default Fluent Fluid Material.

Change the “Density” option to “Ideal Gas.”

Change the “Viscosity” option to “Sutherland.” Use default settings.

Press “Change/Create” followed by “Close.”

DEFINE  OPERATING CONDITIONS…

Set Pressure to zero. All calculated pressures are now “gauged” to this pressure.

DEFINE  BOUNDARY CONDITIONS…

Select the “freestream” boundary on the left column and “pressure-far-field” type on the right column. If it asks you to verify the change, press “yes.” Press “Set…” if the pressure far-field window does not appear. Change the values as follows:

P = 101325 (Gauge Pressure)

M = 0.2

T = 300

X = 1.0

Y = 0.0

Select Turbulent Viscosity Ratio from the drop-down menu next to “Turbulent Specification Method” and makesure its value is set to 10.

Note that the X and Y values are used to determine the angle of attack.

X = cos 

Y = sin 

When you have set the freestream boundary conditions, press OK. Select the

“outflow” boundary on the left column and the “pressure-outlet” on the right

column. Verify the change, if necessary. Press “Set…” if the pressure-outlet window does not open by itself. Set the pressure, temperature, and turbulent viscosityratio values as above.

Press OK when done, and exit the Boundary Conditions window.

(If you check, you will see that the wall boundaries are already set to the “wall”

boundary condition type.)

SOLVE  CONTROLS  SOLUTION…

Modified Turbulent Viscosity Ratio = 0.9

Turbulent Viscosity = 1.0

Solid = 1.0

These values aid in the convergence of your solution.

Courant Number = 5

This value essentially controls the speed at which you will reach a steady solution.

Under “Discretization,” set both options to “Second Order Upwind.”

Press ‘OK’ to exit.

SOLVE  INITIALIZE  INITIALIZE…

Select “freestream” from drop-down menu and press “Init” then “Close.”

SOLVE  MONITORS  RESIDUAL…

Under “Options,” change “Print” to “Plot”

Change the “Convergence Criterion” for “nut” from 0.001 to 1.0e-06.

(“nut” corresponds to the turbulent viscosity.)

Press “OK.”

SOLVE  MONITORS  FORCE…

Here you will set options so you can watch the progress of your solution.

Select the “Plot” option.

Highlight wall-3 and wall-4.

Ensure “Drag” is selected from the “Coefficient” drop-down menu.

Plot Window should have a value of 1.

Set X = 1.0, Y = 0.0. (These values should match your velocity components you

set for boundary conditions above.)

Press “Apply.”

Select “Lift” as the coefficient.

Select “Plot” and again highlight wall-3 and wall-4.

Change the “Plot Window” number to 2.

Reverse your values for X and Y. (Be careful. This may be done for you automatically.)

Press “Apply.”

Select “Moment” as the coefficient.

Again, select “Plot” and highlight the two walls.

Plot Window = 3

Since you want the moment center to be at the quarter-chord point, enter

X = 0.0508, Y = 0.0

Press “Apply” and “Close.”

REPORT  REFERENCE VALUES…

Select “freestream” from the dropdown menu.

Change the “Area” and “Length” values to 0.2032, which corresponds to your chord length.

Press “OK”

SOLVE  ITERATE…

Set the number of iterations to 100 and press “Iterate.”

Four windows will open showing you the residuals and the coefficients.

The first 100 iterations are done to start your solution and smooth out any abrupt

changes to the flow field. You will now change the Courant number to speed up

your solution and then iterate to a steady state.

SOLVE  CONTROLS  SOLUTION…

(If the program seems to freeze-up, close the various plot windows first.)

Courant Number = 20

Press “OK”

SOLVE  ITERATE…

Set the number of iterations to at least 500. (As you approach the stall AOA, you will need to increase the number of iterations upwards of 1000.)

Press “Iterate.”

After your solution has converged…

REPORT  FORCES…

Select “Forces” option.

Make sure wall-3 and wall-4 are highlighted.

The “Force Vector” is the direction of the force you are looking for. For example,

is in the same direction as your freestream velocity vector. Lift is normal

to drag.

For the case here, set X and Y as you did for your boundary conditions.

This will give you the drag coefficient.

Press “Print.”

In the Fluent console window, you’ll see a bunch of numbers representing the

various factors going into the drag coefficient calculation. Scroll all the way to

the right and record the “net” “total coefficient” value. This is your drag

coefficient.

Return the FORCES window. Reverse your values of X and Y. Press “Print.”

This time, the net total coefficient will represent your lift.

Again, return to FORCES window. Select the “Moments” option. Again, you

want moments about the quarter-chord, so X = 0.0508 and Y = 0.0. Press

“Print.” The net total coefficient now is your moment coefficient about the

quarter-chord.

Repeat this process starting with DEFINE  BOUNDARY CONDITIONS, changing the values of the velocity vector in the “Boundary Conditions” window for each angle of attack.

When you are done, FILE  EXIT. Then type exit in all open Cygwin windows until they close.