pietro82
Automotive
- Mar 14, 2012
- 189
Hi all,
I'm in doubt with the calculation of the sliding resistance (Ps) of gravity walls where the base is under the ground leve.. In few documents, it is stated the "Sliding of a retaining wall is resisted by the friction between the soil and the base" (From Peck and Terzaghi) so, that means Ps=Pv*tan(δ), where: δ is the soil-wall friction angle, Pv is the sum of vertical forces acting on the base. In other documents, it is considered the soil shear strenght as resistence force, so Ps=c'B+Pv*tan(φ'), where c' is soil cohesion and φ' is the effective friction angle and B is the base length.
I'm wondering which approach is the right one. I always used the first formula, but it should be considered both and used the highest value because the base might slide but if the soil in front of the base doesn't fail, the base would be firm. Is it right?
Thanks
Any suggestion is appreciated.
I'm in doubt with the calculation of the sliding resistance (Ps) of gravity walls where the base is under the ground leve.. In few documents, it is stated the "Sliding of a retaining wall is resisted by the friction between the soil and the base" (From Peck and Terzaghi) so, that means Ps=Pv*tan(δ), where: δ is the soil-wall friction angle, Pv is the sum of vertical forces acting on the base. In other documents, it is considered the soil shear strenght as resistence force, so Ps=c'B+Pv*tan(φ'), where c' is soil cohesion and φ' is the effective friction angle and B is the base length.
I'm wondering which approach is the right one. I always used the first formula, but it should be considered both and used the highest value because the base might slide but if the soil in front of the base doesn't fail, the base would be firm. Is it right?
Thanks
Any suggestion is appreciated.