Analytical Modelling (ANSYS)
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Transcript of Analytical Modelling (ANSYS)
TASK 1
1.1 The following steps are used in creating the FE model in figure 1 below
I = = =
Z = = =
= = = 0.166 N/
Maximum stress = 166 Mpa
Δ = = =
Deflection = 0.000008417
Analytical AnsysMaximum Stress 166 N/mm 166.7Deflection 0.000008417 0.00000842
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1.1.1 Define Element Type
ANSYS Main Menu → Preprocessor → Element Type → Add/Edit/Delete
The window Element Types, as shown in Figure 1 is opened. Click add. Then the window Library of Element Types, as shown in Figure 2 opens. Select Solid in the table of Library of Element Types and, then, select 8node 82. Element type reference number is set to 1. Click OK button to close the window
Library of Element Types. Click Close button in the window of Figure 5.
Figure 1 : Element Types
Figure 2 : Library of Element Types
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Figure 3 : Next the options button is clicked where the Plane 82 element type are specified
Figure 4 : Pick Plane strs w/thk, because you want to add thickness to the element. And click OK button.
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1.1.2 Define Element Material Properties
ANSYS Main Menu → Preprocessor → Material Prop → Material Model → Structural → Linear → Elastic → Isotropic
Click the above buttons in order and the window Define Material Model Behaviour, as shown in figure 5 opens.
Double click the following terms in the window: Structural → linear → Elastic →Isotropic Then the window of Linear Isotropic Properties for Material Number 1 opens.
Input Young’s modulus of 275e9 to EX box and Poisson ratio of 0.3 to PRXY box.Then click OK button (Figure 6).
Figure 5 : Windows of Linear Isotropic Property for material Number 1
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Figure 6 : Windows of Linear Isotropic Property for material Number 1
To apply the thickness (assumed) of the F.E model, the following steps are followed:
ANSYS Main Menu → Real Constant → Add/Edit/Delete
Figure 7 above, Shows the Real Constants Sets Window before any of the constants have been defined and the Element type for Real Constants Window which pops up when you click Add in the Defined Real Constants Sets Window.
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Figure 8 : The window above pops up when you click OK in the Element type for Real Constants Window
Figure 9 : Number of sets of real constants
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ANSYS Main Menu → Preprocessor → Modelling → Creates → Areas → Rectangle→ By 2 corner
Figure 10 : The following window will come up, input the figures as seen in the picture above
Figure 11 : Click apply and the above window will appear
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1.1.3 Mesh The Frame
ANSYS Main Menu → Preprocessor → Meshing → Lines → Pick All
Figure 12 : Windows of mesh line
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1.1.4 Apply Constraints
ANSYS Main Menu → Solution → Define Loads → Apply → Structural → Displacement → On Keypoints
Figure 13 : Apply constraint on keypoint 1 ( All Dof and click Ok )
Figure 14 : Apply constraint on keypoint 2 ( UY and click Ok )
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1.1.5 Apply Loads ANSYS Main Menu → Solution → Define Loads → Apply → Structural → Pressure →On Line
Figure 15 : Apply the pressure on Lines ( click Pick All )
Figure 16 : Enter the 0.05 for the load PRES value
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Figure 17 : The applied loads and constraints now appear
1.1.6 Solve The System
ANSYS Main Menu → Solution → Solve → Current LS
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1.1.7 Postprocessing : The Results
1. Plot The Deformed Shape
Figure 19 : Deformed shape with the maximum displacement
Analytical AnsysMaximum Stress 166 N/mm 166.7Deflection 0.000008417 0.00000842
Figure above showing that the final answer for the Maximum Stress and also Deflection by using two different method, which is by analytical and also doing it by Ansys.
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2. Plot Principal Stress Distribution
Figure 20 : Stress Distribution 1
Figure 21 : Stress Distribution 2
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3. Value and position of the maximum and minimum stress
Figure 23 : shows the von misses stress plot for the beam
The color bar shows the displacement at the different nodal points. The colors help indicate where failure will occur first (the red side), and blue is where there is minimal stress hence minimal displacement. The value of stress decreases as the colors change as you go from right to left as the colors change from red to blue.
Maximum : 166.7
Minimum : 2.005
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