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Simple question regarding parametric sweep of eigenfrequencies
Posted Oct 16, 2011, 12:19 p.m. EDT Results & Visualization, Studies & Solvers, Structural Mechanics Version 4.0, Version 4.0a, Version 4.1 3 Replies
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Hello everyone,
I have been an avoid reader of the forum for a while now, and have done my best to find the answer to my question, but I am still getting confused.
My model is very simple. A 2D disc with fixed boundary condition around the perimeter, static, eigenfrequency analysis.
I define a global parameter for the Youngs Mod, E.
I then create a parametric sweep with E as the variable. With values for (10,10,100) in the parameter range box.
The model runs fine and I get the eigenfrequency results for each of the ten models. I am able to go through each result and get the first 6 frequencies, but I would like to get the sweep function to probe the first 6 frequencies and output a CSV file (or similar).
I have been through the rotating blade example, and a few others but am still not sure how to do it.
If anyone would be kind enough to answer, I would really appreciate it.
Thanks very much,
Rob
I have been an avoid reader of the forum for a while now, and have done my best to find the answer to my question, but I am still getting confused.
My model is very simple. A 2D disc with fixed boundary condition around the perimeter, static, eigenfrequency analysis.
I define a global parameter for the Youngs Mod, E.
I then create a parametric sweep with E as the variable. With values for (10,10,100) in the parameter range box.
The model runs fine and I get the eigenfrequency results for each of the ten models. I am able to go through each result and get the first 6 frequencies, but I would like to get the sweep function to probe the first 6 frequencies and output a CSV file (or similar).
I have been through the rotating blade example, and a few others but am still not sure how to do it.
If anyone would be kind enough to answer, I would really appreciate it.
Thanks very much,
Rob
3 Replies Last Post Jun 17, 2016, 12:21 p.m. EDT