This tutorial was completed using ANSYS 7.0 The purpose of the tutorial is to show the required steps to account for the weight of an object in ANSYS.
Loads will not be applied to the beam shown below in order to observe the deflection caused by the weight of the beam itself. The beam is to be made of steel with a modulus of elasticity of 200 GPa.
We are going to define 2 keypoints for this beam as given in the following table:
| Keypoint | Coordinates (x,y,z) |
| 1 | (0,0) |
| 2 | (1000,0) |
Create a line joining Keypoints 1 and 2
For this problem we will use the BEAM3 (Beam 2D elastic) element. This element has 3 degrees of freedom (translation along the X and Y axes, and rotation about the Z axis).
In the 'Real Constants for BEAM3' window, enter the following geometric properties:
This defines a beam with a height of 10 mm and a width of 50 mm.
In the window that appears, enter the following geometric properties for steel:
In the window that appears, enter the following density for steel:
For this example we will use an element edge length of 100mm.
Fix keypoint 1 (ie all DOF constrained)
It is necessary to define the direction and magnitude of gravity for this problem.
Note: Acceleration is defined in terms of meters (not 'mm' as used throughout the problem). This is because the units of acceleration and mass must be consistent to give the product of force units (Newtons in this case). Also note that a positive acceleration in the y direction stimulates gravity in the negative Y direction.
There should now be a red arrow pointing in the positive y direction.
This indicates that an acceleration has been defined in the y direction.
DK,1,ALL,0,
ACEL,,9.8
The applied loads and constraints should now appear as shown in the figure below.
Hand calculations were performed to verify the solution found using ANSYS:
The maximum deflection was shown to be 5.777mm
As observed in the upper left hand corner, the maximum displacement was found to be 5.777mm. This is in agreement with the theortical value.