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Hi
I want to calculate the maximum deflection of a structure subjected to bending. The deflection occurs within the buckling length, defined as the deflection within the points of inflection i.e. where M(z)=0.
I have plotted the moment and the deflection in the attached file, but need further assistance finding the maximum deflection within the buckling length (see page 2 in the attached file).
Any help appreciated!
Solved! Go to Solution.
Hi,
Like this?
And if you include the small negative deflection at the lower point you get.
Cheers
Terry
Thank you. What I'm really looking for is a function that automatically plots the dashed line and the "d-line" for any generic shape of the deflection curve.
Something like the attached?
Its based on Terrys solution.
You have a confusing mix at the abscissa - two quantities of completely different dimensions (units mm and kN*m).
So I decided for a dimensionless approach - after all Terry already made Mz0 and uz0 dimensionless instead of the appropriate units meter because he used root without units. So all I had to do was to get rid of the remaining units.
Would you mind posting a print screen? I assume you have a more recent version of Prime.
The lines will update automatically with changes in data
Here's Werner's file for your version of Prime.
Success!
Luc
Thanks to both of you! Very appreciated!
I think the dl-matrix should look like this so the dashed line connects to the red line.
However, I am not sure if the "dd-line" is correct. I want the "dd-line" to automatically plot the largest gap between the dashed line and the red line. As it's plotted right now, It might be correct for this case, but I doubt it's correct for the general case.
Thanks for your support!
Hi
Here is an adjustment to Werner's file Prime 9 that does the trick.
Cheers
Terry
Terry's file translated to Prime 7.
Success!
Luc
Excellent! I'm grateful for your help