Sanjeee
Structural
- Sep 29, 2012
- 9
Dear All,
I'm having a difficulty with understanding, how the force equilibrium is construed in the steel panel zone in order to perform the stress checks. Regarding the book that I'm reading (Advanced analysis and design of steel frames, John Wiley & Sons, Guo-Qiang Li and Jin-Jun Li) writer suggests that panel zone will be in a shear state. So the Qh = (Mgl+Mgr)/hg+1/2*(Qct+Qcb) and Qv=(Mct+Mct)/hc+1/2*(Qgl+Qgr) are acting on the column flanges and continuity plates, respectively.
1.As can be seen the technique is pretty straightforwad and simple, but why not normal forces are not included from column and girders in that Qv and Qh forces?
Another issue related with that panel zone is:
If the stress checks fails in the panel zone, it's been recommended to use doubler plates or diagonal strut in the panel zone. If you choose the diagonal strut then equation for shear in panel zone is been written as tau = Qv*cos(alpha)/(t*h2 +2.6*Ad*hg*hc*cos(phi)/(d2*cos(phi)) and normal stresses acting on panel zone is sigmad= E/G*tau*h1*h2/(d2*cos(alpha)).
2. So how actually those tau and sigma forces are derived by simple statics means?
Looking at it closely can reveal that some kind of relations has been established between torsional and normal stress effect, based on the inclusion of E and G, but actually how? By equating the strain sigma/E = tau/G ???
Your guidance will be appreciated,
Regards,
P.S. What's the way of writing more sophisticated formulas in the editor (e.g. Greek alphabet, special characters etc..)
I'm having a difficulty with understanding, how the force equilibrium is construed in the steel panel zone in order to perform the stress checks. Regarding the book that I'm reading (Advanced analysis and design of steel frames, John Wiley & Sons, Guo-Qiang Li and Jin-Jun Li) writer suggests that panel zone will be in a shear state. So the Qh = (Mgl+Mgr)/hg+1/2*(Qct+Qcb) and Qv=(Mct+Mct)/hc+1/2*(Qgl+Qgr) are acting on the column flanges and continuity plates, respectively.
1.As can be seen the technique is pretty straightforwad and simple, but why not normal forces are not included from column and girders in that Qv and Qh forces?
Another issue related with that panel zone is:
If the stress checks fails in the panel zone, it's been recommended to use doubler plates or diagonal strut in the panel zone. If you choose the diagonal strut then equation for shear in panel zone is been written as tau = Qv*cos(alpha)/(t*h2 +2.6*Ad*hg*hc*cos(phi)/(d2*cos(phi)) and normal stresses acting on panel zone is sigmad= E/G*tau*h1*h2/(d2*cos(alpha)).
2. So how actually those tau and sigma forces are derived by simple statics means?
Looking at it closely can reveal that some kind of relations has been established between torsional and normal stress effect, based on the inclusion of E and G, but actually how? By equating the strain sigma/E = tau/G ???
Your guidance will be appreciated,
Regards,
P.S. What's the way of writing more sophisticated formulas in the editor (e.g. Greek alphabet, special characters etc..)