[Urgent]: Tying (constrain) surface?
Merry Christmas everyone!
I would be grateful if someone gives a quick solution to this in midst of the holiday.
The red circled outer surface is bent upon compression of the structure. Can I constrain that surface so that it remains straight (vertical) as it were in the initial undeformed state?
Thanks.
Answers
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Hi, you can use a stiff connector between two surfaces:
Felix
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Hi Felix, could you please expand on it? It's two surface should be tied separately so that they remain straight during compression. Basically the sarfaces should behave like a stiff/rigid surfaces.
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Well, you could also create another support and activate all degrees of freedom, exept the one you do not allow any movement:
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Altair Forum User said:
exept the one you do not allow any movement
Well, that is the problem, that region of the structure actually moves in all 3 directions. So it needs to be free to move but remain in its original straight shape.
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Then you have to use a stiff connector.
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Please use the Inspire online help for detailed Information:
http://www.solidthinking.com/help//Inspire/2017/win/en_us/index.html?welcome.htm
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Just to confirm, my method of connecting point to the surface using rigid connector is correct?
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