wildehond
Structural
- Mar 24, 2006
- 54
I am working in South Africa and struggling to reconcile the difference in shear force capacity that I get when i run 2 different calculation streams. Our SA code doesn't have a section on shear friction, but I have a copy of the shear friction section from an old ACI code which, with minor readjustment of the formula, gives Vu=phi*As*fy*mu. Phi, I understand, is the material factor of safety, As is the area of steel across the section, fy= yield stress of the reinforcing and mu=is a coefficient of friction for various conditions across the assumed shear plane.
If I turn my example into a "real life" one.
Square pile 400mmx400mm
4No 16mm diam longitudinal bars
6mm diam shear links at 150mm pitch
fy= 450MPa for longitudinal bars
fyv=250MPa for the shear links
SHEAR STRESS model:
I calculate vc=0.36MPa (based on our SA code)
if I add the contribution from the links, then v=0.56MPa and Vu=79.5kN (allowing for effective depth to be d-45mm)
SHEAR FRICTION MODEL:
phi=0.85
Asv=4*201=804mm^2
fy=450MPa
mu=1.4 (for monolithically cast concrete)
Vu=0.85*803*450*1.4=430kN
Surely the difference can't be this big. Please can someone point out the flaw.
If I turn my example into a "real life" one.
Square pile 400mmx400mm
4No 16mm diam longitudinal bars
6mm diam shear links at 150mm pitch
fy= 450MPa for longitudinal bars
fyv=250MPa for the shear links
SHEAR STRESS model:
I calculate vc=0.36MPa (based on our SA code)
if I add the contribution from the links, then v=0.56MPa and Vu=79.5kN (allowing for effective depth to be d-45mm)
SHEAR FRICTION MODEL:
phi=0.85
Asv=4*201=804mm^2
fy=450MPa
mu=1.4 (for monolithically cast concrete)
Vu=0.85*803*450*1.4=430kN
Surely the difference can't be this big. Please can someone point out the flaw.