Eng-Tips is the largest engineering community on the Internet

Intelligent Work Forums for Engineering Professionals

  • Congratulations waross on being selected by the Eng-Tips community for having the most helpful posts in the forums last week. Way to Go!

steel beam flange - Von Misses control? 1

Status
Not open for further replies.

gmd255

Structural
Apr 17, 2017
49
SI
Hi guys. I have a steel beam that is loaded with distributed load + concentrated - point loads at the bottom flange.
So in bottom flange there will be stresses from bending of the beam because of distributed load (qd) + thre will be stress perpendicular to that because of point load acting on the edge of a bottom flange. I was thinking about using Von Misses criteria for this. The problem is it has been ages since I have used this. I forgot a lot. is it allrigt to use 'plane' equation for this and Gyy as G1 and Gxx as G2?

01_ksbj4s.png


02_lmd2tl.png
 
Replies continue below

Recommended for you

You may be able to borrow a checking method from this paper by Galambos: Link

I like to debate structural engineering theory -- a lot. If I challenge you on something, know that I'm doing so because I respect your opinion enough to either change it or adopt it.
 
kootk... you have a circular link...

Dik
 
For some reason, it brings me back to this page...

TME... the spreadsheet has this info...


Dik
 
I was thinking about using Von Misses criteria for this.

Why? Seems to me like this would be solved using code applicable equations for bending, (local) flange bending, and torsion. Von Misses won't begin to deal with the LTB situation or the resulting warping.
 
WARose why not? its a combination of stresses in bottom flange. Stresses that are perpendicular to one another and are both acting at the same time.
dik and Kootk, tnx. Will look up what you posted.

 
WARose why not? its a combination of stresses in bottom flange.

Just seems like there are faster ways to address it. If you want to be sure you've accounted for the combined stresses (as per Von Misses)......you can always just add up the utilization ratios.
 
gmd255 said:
Hi guys. I have a steel beam that is loaded with distributed load + concentrated - point loads at the bottom flange.
So in bottom flange there will be stresses from bending of the beam because of distributed load (qd) + thre will be stress perpendicular to that because of point load acting on the edge of a bottom flange. I was thinking about using Von Misses criteria for this. The problem is it has been ages since I have used this. I forgot a lot. is it allrigt to use 'plane' equation for this and Gyy as G1 and Gxx as G2?

Von Mises, not Von Misses.
Have you considered the torsion applied by the eccentric loads F?

BA
 
BART... it's from the misses... stressed out again...

Dik
 
Status
Not open for further replies.

Part and Inventory Search

Sponsor

Back
Top