Title: Comparing 2D and 3D Structural Analysis
1Comparing 2D and 3D Structural Analysis
2Workshop 4.2 - Goals
- Workshop 4.1 consists of a 2 part assembly
representing a pressure cap and retaining flange
(full model shown below). - We will solve the model in 2 ways, as a 90 degree
symmetry sector and as a 2D axisymmetric model
(shown on next page). - Our goal is to compare the 2 methods both for
consistency and for economy.
3Workshop 4.2 - Geometry
- Shown here are the 3D sector model and the 2D
axisymmetry model.
Pressure Cap
Retaining Ring
4Workshop 4.2 - Assumptions
- Assumptions
- The retaining ring is fixed at its mounting
holes. - The contact region between the parts is
frictionless. - The base of the pressure cap is constrained using
a compression only support. - Note due to the presence of the bolt holes the
structure is not truly axisymmetric. Part of our
goal is to determine the validity of the
axisymmetric assumption in this case.
5Workshop 4.2 - Start Page
- From the launcher start Simulation.
- When DS starts, close the Template menu by
clicking the X in the corner of the window.
6Workshop 4.2 Geometry Setup
- Before importing the geometry highlight the
Geometry branch and change the Analysis Type
preference to 2D in the details. - Choose Geometry gt From File . . . and browse
to the file Axisym_pressure_2D.x_t.
7Workshop 4.2 Preprocessing
- Set the working unit system to the metric mm
system. - Units gt Metric (mm, Kg, MPa, C, s).
- Highlight Parts 1 and 2 in the tree and rename
Retaining Ring and Pressure Cap. - In the details for each part, change their
Behavior to Axisymmetric.
2
3
8Workshop 4.2 Preprocessing
- From details for the Pressure Cap and import
the material Stainless Steel.
4
9Workshop 4.2 Contact
- Highlight the Contact Region and notice the
target contains a single edge. We will add a
second edge to insure all possible contact is
detected.
Additional target edge to be added (shown dashed)
10Workshop 4.2 Contact
- Click in the Target field then select the 2
edges of the pressure cap shown here. - Apply the new selection.
5
Select Edges
6
Note if you have difficulty selecting the edges
of the Pressure Cap, use the hide feature to
hide the retaining ring during selection.
11Workshop 4.2 Contact
- In the Contact Region detail change the Type to
Frictionless. - Highlight the Mesh branch, RMB and Preview
Mesh (note the speed with which the 2D mesh is
generated as well as the density).
8
12Workshop 4.2 Environment
- Highlight the Environment branch.
- Select the 3 inside edges of the Pressure Cap.
- RMB gt Insert gt Structural gt Pressure.
- Set the pressure magnitude 0.1 MPa.
10
12
13Workshop 4.2 Environment
- Highlight the bottom edge of the pressure cap.
- RMB gt Insert gt Compression Only Support.
14
13
14Workshop 4.2 Environment
- Select the middle line on the top of the
retaining ring. - RMB gt Insert gt Fixed Support.
16
15
Remember, the axisymmetric assumption here is
that the retaining ring is a continuous solid.
Actually there are bolt holes around its
circumference. For this reason, when the model
was created in DesignModeler this separate line
was intentionally created to provide a location
to add our support.
15Workshop 4.2 Solution
- Highlight the Solution branch, RMB and insert
- Stress gt Equivalent (von-Mises)
- Deformation gt Total
- Switch to body select mode, select the pressure
cap and repeat steps 16 and 17. - Solve
19
Note, the last two results are now scoped to the
pressure cap. This will allow us to isolate its
response.
16Workshop 4.2 Solution
- OK the weak spring message.
- Note due to the fact that the pressure cap is
constrained using frictionless contact and a
compression only support, weak springs are added
to prevent rigid body motion.
- Notes on axisymmetry
- Notice that the model lies completely in X space
with the Y axis as the axis of revolution. This
is required for axisymmetry. - Axisymmetry assumes that the model is a complete
360 degree model. For this reason no constraints
in the X direction are required. The portion of
the pressure load acting in the X direction is
assumed to be offset by an equal portion in the
X direction.
17Workshop 4.2 Postprocessing
- Highlight each of the result objects to inspect
the response. - Note due to meshing and machine variations,
results may not match exactly those shown here. - For future reference, highlight the Equivalent
Stress 2 result (scoped) and note the maximum
value here________________
18Workshop 4.2 Postprocessing
- Highlight the Solution branch, RMB gt Insert gt
Solution Information gt Solution Information.
The graphics window will change to the Worksheet
view. Scroll to the bottom of the solution
information and note the Elapsed Time (this will
vary by machine). Elapsed Time
___________________________ Note, CP time
represents the sum for all processors used. In
multiprocessor machines it will generally exceed
elapsed time.
19Workshop 4.2 3D Symmetry Model
- Close the current project (you may save the
current 2D Simulation if desired). - Well now set up and solve the 3D symmetry model
using the same boundary conditions.
20Workshop 4.2 - Start Page
- From the launcher start Simulation.
- When DS starts, close the Template menu by
clicking the X in the corner of the window.
21Workshop 4.2 Geometry Setup
- Choose Geometry gt From File . . . and browse
to the file Axisym_pressure_3D.x_t.
22Workshop 4.2 Preprocessing
- The working unit system should still be set to
the metric mm system. - Units gt Metric (mm, Kg, MPa, C, s).
- Note, once again rename the 2 parts in the model
Retaining Ring and Pressure Cap
23Workshop 4.2 Preprocessing
- From details for the Pressure Cap and import
the material Stainless Steel.
2
24Workshop 4.2 Contact
- Highlight the Contact Region branch and change
the Type to Frictionless. - Highlight the Mesh branch, RMB and Preview
Mesh. - Refer to p. 4.1-11 to compare the 2D mesh.
3
4
25Workshop 4.2 Environment
- From the Environment branch highlight the 6 faces
representing the planes of symmetry (cut planes). - RMB gt Insert gt Frictionless Support.
6
5
Note there are six (6) faces to select.
Note, frictionless supports provide constraints
in the normal direction. This is used to model
the symmetry condition.
26Workshop 4.2 Environment
- Highlight the bottom face of the pressure cap,
RMB gt Insert gt Compression Only Support.
27Workshop 4.2 Environment
- Highlight the 3 inside faces on the pressure cap,
RMB gt Insert gt Pressure.
8
- Change the Magnitude to 0.1 in the detail
window.
28Workshop 4.2 Environment
- Highlight the 3 cylindrical faces of the bolt
holes, RMB gt Insert gt Fixed Support.
29Workshop 4.2 Solution
- Highlight the Solution branch, RMB and insert
- Stress gt Equivalent (von-Mises)
- Deformation gt Total
- Switch to body select mode, select the pressure
cap and repeat steps 16 and 17. - Solve
13
As before, the last two results are scoped to the
pressure cap.
30Workshop 4.2 Postprocessing
- As before highlight each of the result objects
and inspect the response. - For reference, highlight the Equivalent Stress
2 result (scoped) and note the maximum value
here________________
31Workshop 4.2 Postprocessing
- Highlight the Solution branch, RMB gt Insert gt
Solution Information gt Solution Information.
The graphics window will change to the Worksheet
view. Scroll to the bottom of the solution
information and note the Elapsed Time (this will
vary by machine). Elapsed Time
___________________________
32Workshop 4.2 Comparison
- Using the example shown in the exercise we now
compare analyses (note, your actual results may
vary from those shown here. Also, your solution
times will almost certainly differ from those
shown here. - Maximum von-Mises Stress Results
- Axisymmetric 0.840 MPa
- 3D Symmetry 0.735 MPa
- Note, meshing differences account for the results
difference (see next page). Recall that the 2D
model resulted in a more refined mesh than the
3D. The next page shows the results from a more
refined 3D model. - Elapsed Time
- Axisymmetric 7.0 seconds
- 3D Symmetry 46.0 seconds
33Workshop 4.2 Comparison
- Maximum von-Mises Stress Results
- 3D Symmetry (refined) 0.852 MPa
- Elapsed Time
- 3D Symmetry (refined) 578.0 seconds
Results using a more refined mesh with the 3D
symmetry model
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