OptiStruct is a proven, modern structural solver with comprehensive, accurate and scalable solutions for linear and nonlinear
analyses across statics and dynamics, vibrations, acoustics, fatigue, heat transfer, and multiphysics disciplines.
The OptiStruct Example Guide is a collection of solved examples for various solution sequences and optimization types and provides
you with examples of the real-world applications and capabilities of OptiStruct.
This section presents nonlinear small displacement analysis examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents nonlinear large displacement analysis examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents nonlinear transient analysis examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents normal modes analysis examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents complex eigenvalue analysis examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents thermal and heat transfer analysis examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents analysis technique examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents shape optimization example problems, solved using OptiStruct. Each example uses a problem description, execution procedures and results to demonstrate how OptiStruct is used in shape optimization.
The examples in this section demonstrate how topography optimization generates both bead reinforcements in stamped
plate structures and rib reinforcements for solid structures.
A tube made of two sheet metal pieces is intended to carry a load in both bending and torsion. The cross-section of
the tube may be of any shape, but due to manufacturing requirements, it must remain constant through the entire length.
A rectangular thin-walled box is to be used to store fluid. The outward bulging of the sides of the container (due
to the pressure of the contents) is to be minimized. Additionally, the maximum outward displacement of the side panels
must be below a given value.
This example involves a rectangular, thin-walled container used for storing fluid. The objective is to minimize the
outward bulging of the sides of the container caused by the pressure of its contents. Additionally, the maximum outward
displacement of the side panels must be below a given value.
Finding a good reinforcement pattern for a single modal frequency is difficult when dealing with beaded plates since
adding stiffness in one direction often reduces stiffness in another direction.
Topography optimization has applications beyond creating beads in shell surfaces. Since the basic topography approach
can be applied to any model containing large fields of shape variables, it lends itself to solid model applications,
as well.
Pattern grouping lends itself very well to applications where manufacturing conditions must be met. In this example,
topography optimization is used to form a design concept out of a solid block. Manufacturing the design concept using
a casting method is preferable.
The examples in this section demonstrate how the Equivalent Static Load Method (ESLM) can be used for the optimization
of flexible bodies in multibody systems.
This section presents multiphysic examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents response spectrum examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
This section presents nonlinear explicit analysis examples generated using OptiStruct. Each example uses a problem description, execution procedures, and results to demonstrate how OptiStruct is used.
The OptiStruct Example Guide is a collection of solved examples for various solution sequences and optimization types and provides
you with examples of the real-world applications and capabilities of OptiStruct.
The examples in this section demonstrate how topography optimization generates both bead reinforcements in stamped
plate structures and rib reinforcements for solid structures.
Pattern grouping lends itself very well to applications where manufacturing conditions must be met. In this example,
topography optimization is used to form a design concept out of a solid block. Manufacturing the design concept using
a casting method is preferable.
OS-E: 3040 Forge a Design Reference Out of a Solid Block
Pattern grouping lends itself very well to applications where manufacturing
conditions must be met. In this example, topography optimization is used to form a design
concept out of a solid block. Manufacturing the design concept using a casting method is
preferable.
All optimization set up is done using the Optimization panel and its subpanels in
HyperMesh.
A solid rectangular block is fixed at both ends and loaded in the center (Figure 1).
Two shape variables are generated using HyperMesh to
control the height and width of the block. (Figure 2 and Figure 3)
It is preferable to manufacture the resulting part using a casting process. This can
be accomplished by using a linear pattern grouping in the casting draw direction and
a planar pattern grouping perpendicular to the draw. This will ensure that there are
no cavities that would create a die lock situation.
Thinking ahead, it is predictable that the cross-section of the solution will be
roughly an I-shaped section with the web running vertically. This prediction
establishes the draw direction as being horizontal, which corresponds to variable #1
(block width), thus variable #1 will be split using linear pattern grouping and
variable #2 will be split using planar pattern grouping. The DTPG
cards and associated DESVAR cards are shown below:
(1)
(2)
(3)
(4)
(5)
(6)
(7)
(8)
(9)
(10)
DTPG
3
DVGRID
1
+
2.0
60.0
NO
+
PATRN
21
50.0
250.0
50.0
0.0
0.0
1.0
+
PATRN2
0.0
1.0
0.0
(1)
(2)
(3)
(4)
(5)
(6)
(7)
(8)
(9)
(10)
DESVAR
1
DV001
0.0
0.0
1.0
(1)
(2)
(3)
(4)
(5)
(6)
(7)
(8)
(9)
(10)
DTPG
4
DVGRID
2
+
20.0
60.0
NO
+
PATRN
13
50.0
250.0
50.0
0.0
1.0
0.0
(1)
(2)
(3)
(4)
(5)
(6)
(7)
(8)
(9)
(10)
DESVAR
2
DV002
0.0
0.0
1.0
The linear variable dispersion pattern for variable #1 allows OptiStruct to control the thickness of the block at numerous
points across its side giving the solution a great deal of flexibility. The planar
variable dispersion pattern for variable #2 allows OptiStruct to control the height of the cross-sections along
the length of the block. The objective was to minimize the mean compliance of the
block under the given load. The mass was constrained to be below one fourth of the
initial mass of the block. OptiStruct generated the
solution, shown in Figure 4.
Results
The cross-section of the block is roughly I shaped, concentrating the material at the
top and bottom of the end and center areas where the bending moment is the greatest.
The design is flat and tall in areas where shear is dominant. The solution is
manufacturable by use of a casting process since there are no cavities or die lock
conditions. The efficiency of the solution can be seen by looking at the stress
contours. The nearly uniform stress distribution, shown in Figure 5, indicates that almost every part of the structure is being used to its fullest
potential.
The maximum dimensions of the block were reduced by 2.5 times and a second topography
optimization was performed. The solution OptiStruct
produced is shown in Figure 6.
The basic shape of the block is the same in the reduced dimension model, but has more
pronounced features. The I shaped cross-sections in the center and at the ends have
wider flanges, and the shear carrying areas in between are thinner. This makes sense
considering the smaller dimensions increase the need for bending stiffness more than
the need for shear stiffness.