Abstract

AbstractBy using lower bound finite element limit analysis technique with the combination of conic programming, the present study computes the bearing capacity of strip footing placed on the edge of a reinforced cohesionless soil slope and also subjected to a surcharge load. The bearing capacity factors (i) Nq associated with overburden pressure and (ii) Nγ associated with soil unit weight are computed by varying footing setback distance (b), soil friction angle (ϕ), and placement depth of reinforcement layer (d). The bearing capacity factors of the strip footing placed on the reinforced slope are found to be higher than that obtained for a strip footing situated on the unreinforced slope. The efficacy of the reinforcement layer is expressed in terms of dimensionless factors, ηq and ηγ which are the ratio of Nq and Nγ values obtained for the reinforced slope to the unreinforced slope. However, the maximum effectiveness of the reinforcement layer (ηq-max and ηγ-max) is achieved when it is placed at an optimum distance (dcr) from the footing base. The magnitude of the efficiency factors increases if the reinforcement layer is embedded in a soil having higher soil friction angle and it is also found that the increment is more in case of ηγ-max. In contrast, the effectiveness of reinforcement is found to be maximum when footing is placed at the slope edge. The use of conic programming is found to be effective as the computational time reduces in comparison to linear programming during the computation of Nq and Nγ.KeywordsStrip footingReinforced slopeLower bound limit analysisConic programming

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