تقرير عن التحليل الديناميكي لتدفق الهواء حول جناح.pdf
1. الرحيم الرحمن هللا بسم
University of Khartoum
Faculty of engineering
Mechanical Department
Ms.c program renewable energy
RE02 Numerical techniques
Aerodynamic
of a NACA 1410 Airfoil
Prepare :-
1 Mohammed Abdelgadir Hassan Ibrahim
2 ALDOW Osman Ahmed
2. Abstract:-
Through CFD we find the results of lift and drag coefficient (alpha from 0 to 20) and we make comparison with
experimental data of aerofoil NACA1410. The comparisons Lift coefficient agrees within 2% of NACA
published data
Problem definition:
An aerofoil NASA1410 moving within a velocity of 0.6774 Mach number
Assumptions:
•
The fluid is ideal-gas.
•
Turbulence is taken into account.
•
The air is moving instead of aerofoil.
•
Velocity changes according to attack angle
Select Aerofoil:
We are selected aerofoil from naca 4digit program . number of aerofoil naca#1410 at 121 point .
We save the coordinates of the points and add the coordinates of the axis value (z) of zero
4. After that was drawn consisting of points for aerofoil in the window gampit
By drawing geometry we connecting the points from the list of edges selected it nurbs
5. Flow Domain:-
We drew Flow domain , which consists of a rectangular 20 * 20 and a semi-circle of radius 20 on the
form of points connected edges and semi-circle by drawing a arc
6. Edges was converted into the back of the flow domain rectangular to the two faces and the transfer of semi-circle
in front of the flow domain to a third face by convert the edges to faces
7. Mesh edges:-
We have distributed the nodes consisting Mesh on each edge and chose the successive ratio, spacing
50 for width and then chose first lingth, spacing 60 for two lengths and then draw mesh for each face
8. Specific Boundary Type :-
To determine the far field and the walls of aero foil from the list of zone selected specific boundary type, and we
add edges contained far field and then edges of the aerofoil as walls
9. Export Mesh:-
Select a solution from the list of solve selected fluent 5 / 6 and then we exported the mesh to the
program fluent after that select the type of drawing 2D
10. Fluent Program :-
We opened the fluent program, we have chosen 2 D version , and mode full simulations and click on
Run , after that the program was open
From file list we chose read case automatically program read our mesh
Steps Analyses by using fluent program :-
1 We chose from a list of define model-solver
11. 2 From define list we selected solve_ viscous selected K- epsilon from viscous Model .
12. 3 from the define list we chose material we change density as Ideal gas
4 from define list select operating condition enter operating pressure 0 (Pascal)
13. 5 from define list select operating condition selected far field and set the far field (pressure , mach
number , enter X-component of flow direction (cos α) and Y- component of flow direction(sin α) )
Calculation Mach number :-
At 300 k kinematics viscosity of air = 15.68*10-6
D
U
D
u *
*
*
Re =
=
D=camber *2= 1mm *2= 2mm =0.002m
Re from experimental data = 3*104
U= 235.2 m/s
s
m
T
R
a /
19
.
347
4
.
1
*
287
*
300
*
* =
=
=
6774
.
0
19
.
347
2
.
235
. =
=
=
a
U
number
Mach
14. 6 solve list we selected control – solution we set ( pressure 0.3, Density 1,Momentum
0.7 and discretization type (second order upwind ) also pressure –velocity coupling
(simple )
15. 7 from solve list selected initialize – initialize enter gauge pressure = 101325 Pascal
8 from solve list selected monitor residual
16. 9 from solve list selected monitor – force
10 from solve list selected Iterate
11 from report list selected force – report drown left and drag force
19. Results:-
Stall angle
10 degrees for 30000 Re from simulation
12 degree for 30000 Re from NACA data
Lift coefficient agrees within 2% of NACA
published data
Noticeable inaccuracies in drag coefficient data
from the pressure ported airfoil
Drag coefficient is Re dependent
Lift Pressure Distribution
Figure of Static pressure
21. Summary
Objectives
Study airflow over an airfoil
Compare Results With NACA published data
Stall angle is a function of the Reynolds number
Lift coefficient relates closely to published data
Drag coefficient highly dependent on Reynolds number