imagitec
Mechanical
- Jun 7, 2003
- 233
Time didn't permit me to solve my last problem of extracting reaction forces from a shell model to use as an input in the solid analysis of the mating part. I will revisit it, so I know how the next time. I'm still accepting advice, however.
While discussing a similar thin section/fat section problem with another engineer, I thought of a potential workaround for CosmosWorks' inability to mix solid and shell models. I haven't thought it through, but I'd be interested to hear your thoughts, especially if you've tried something similar.
One closed form solution for analyzing a composite beam (shaft) is to transform the area (polar moment of inertia) of the stiffer member(s) by a factor proportional to the ratio of the stiffness of the stiffer member to the summation of all the stiffnesses (I'm not certain if the preceding is correct; I don't have a reference in front of me). When analyzing a beam, such as a wooden beam with metal plates on the top and bottom, it's important to transform the area of the plates by increasing the width and not the height, because the moment of inertia is proportional to the cube of the height.
I was wondering if a similar approach, modeling a thin section as a thicker one with a lower modulus of elasticity, might allow it to be modeled with a solid mesh. As with the composite beam above, the relationship won't be linear in many cases, but it might be possible to develop valid relationships.
Maybe CosmosWorks will support transitional meshing in the next release.
Thanks,
Rob
Rob Campbell
While discussing a similar thin section/fat section problem with another engineer, I thought of a potential workaround for CosmosWorks' inability to mix solid and shell models. I haven't thought it through, but I'd be interested to hear your thoughts, especially if you've tried something similar.
One closed form solution for analyzing a composite beam (shaft) is to transform the area (polar moment of inertia) of the stiffer member(s) by a factor proportional to the ratio of the stiffness of the stiffer member to the summation of all the stiffnesses (I'm not certain if the preceding is correct; I don't have a reference in front of me). When analyzing a beam, such as a wooden beam with metal plates on the top and bottom, it's important to transform the area of the plates by increasing the width and not the height, because the moment of inertia is proportional to the cube of the height.
I was wondering if a similar approach, modeling a thin section as a thicker one with a lower modulus of elasticity, might allow it to be modeled with a solid mesh. As with the composite beam above, the relationship won't be linear in many cases, but it might be possible to develop valid relationships.
Maybe CosmosWorks will support transitional meshing in the next release.
Thanks,
Rob
Rob Campbell