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Cantilever Beam Response Not Consistent With Analytical Solution

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HF123

Student
Mar 4, 2023
3
Hi users,

I am modelling a cantilever beam on Abaqus, and am investigating the deflection along the distance of the beam.
The following parameters are used: E (Pa)=1.41E+11, poisson ratio=0.314, b (m)=0.003125, t (m)=0.002, F (N)=0.007

I am trying to compare my data to the analytical solution that I calculated using Excel using the Bending Equation.

Unfortunitely, the shape of the two responses is very different, there seems to be an inconsistent result between the two, so I was wondering if you all know what has gone wrong with my model.

Really appreciate your help!
Herman
 
 https://files.engineering.com/getfile.aspx?folder=15994306-8eb8-4e6b-88d1-f905db2ca0e7&file=Screenshot_2023-03-04_at_5.58.24_PM.png
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It's hard to say without seeing the model. Perhaps the mesh is too coarse.
 
Does the Abaqus model have a fully fixed end condition?

Rod Smith, P.E., The artist formerly known as HotRod10
 
Hi users,

Thank you for all of your replies, I have managed to resolve the issue!

Thank you again!
Herman
 
Having tweaked our interest, are you going to assuage it?
 
Yes, please let us know what the discrepancy was.

Rod Smith, P.E., The artist formerly known as HotRod10
 
If I had to guess, because I ran into this as a student as well, OP was using Euler equations instead of Timoshenko. Just a thought!
 
But you shouldn't have to guess.
HF123 should have the courtesy to tell us.

[ ]—————————————————————————————————
Engineering mathematician/analyst.[ ] See my profile for more details.
 
Hi users,

Sorry for the late reply, I had a deadline to meet. I found that the issue was with the cantilever beam deflection equation that I used was the maximum deflection equation instead of the equation to calculate deflection at each point x. Also, there was a problem with the layup orientations on Abaqus, which I managed to find out how to define. So fixing these two issues led to a now consistent solution with each other.

Thank you again!
Herman
 
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