Hello all,
I have a question about the equations behind the difference between loadcases that use forces vs loadcases that use prescribed displacements.
I am aware that these two loadcases lead to different results on Optistruct, but have found very few info in the help about it.
I did a simple test watching the behaviour of a part under torsion and bending when I try to optimize it on Optistruct (minimize mass, Von Mises static constraints, gauge optimization).
-When 'enforced displacements' are used, we obtain a lighter part ( decrease of the thickness ) but the stresses decrease as well ! This is totally illogical since a decrease of the thickness should necessarily lead to an increase of the stresses.
-When 'forces' are used, we obtain a logical behaviour ( lighter final part with lower thickness but higher stresses ).
Could anyone explain why the second model is right in this case ? And also is there a way to still use enforced displacements and get logical results.
Thank you very much,
P.S : the only help I found on Optistruct documentation about the matter is the following paragraph
In order to increase stiffness, minimize compliance should be used with forces and maximize compliance with prescribed displacements. The compliance is defined as: Compliance ~ Force · Displacement When prescribed displacements are used, the reaction force must be increased to increase the stiffness. This means that the compliance has to be maximized. In case the forces are given, a stiffer structure means having lower displacements. To achieve this goal, the compliance needs to be minimized. |