Abstract
Soil-shallow foundation interaction models that are incorporated into most structural analysis programs generally lack accuracy and efficiency or neglect some aspects of foundation behavior. For instance, soil-shallow foundation systems have been observed to show both small and large loops under increasing amplitude load reversals. This paper presents a practical macroelement model for soil-shallow foundation system and its stability under simultaneous horizontal and vertical loads. The model comprises three spring elements: nonlinear horizontal, nonlinear rotational, and linear vertical springs. The proposed macroelement model was verified using experimental test results from large-scale model foundations subjected to small and large cyclic loading cases.
Highlights
Several researchers ([1,2,3,4,5], among others) have investigated extensively the subject of soil-structure interaction (SSI)
This paper presents a practical macroelement model for soil-shallow foundation system and its stability under simultaneous horizontal and vertical loads
Note that an appropriate constitutive model could be assigned to the vertical spring; in this paper, the spring is considered linear elastic, but the effect of axial loads is present on the soil-shallow foundation global behavior
Summary
Several researchers ([1,2,3,4,5], among others) have investigated extensively the subject of soil-structure interaction (SSI). In a completely different modelling approach, El Shamy and Zamani [26] proposed a new 3D particle-based technique using the discrete element method (DEM) to analyze the seismic performance of soil-foundation-structure systems. To overcome the difficulties in performing complete nonlinear simulations, Seylabi et al [27] proposed an equivalent linearization of nonlinear soil-structure systems considering both the effect of SSI and the nonlinear behavior of the structure on equivalent linear parameters In their model the structure is modelled as an elastoplastic single-degree-offreedom system (SDOF) and the soil beneath the structure is modelled by a discrete model combining different spring and dashpot elements. The nonlinear springs are assigned appropriate nonlinear model of plasticity with material degrading parameters
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