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Undrained stability analysis of strip footings lying on circular voids with spatially random soil

机译:具有空间随机土壤圆空隙的带状稳定性分析

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Random adaptive finite element limit analysis (RAFELA) is introduced to investigate the stability of the footingvoids system with random soils. The emphasis of this study is, for the footing-void system, on quantifying the influence of spatial variability on its bearing capacity and the failure probability. Of particular interest is that random field theory is utilized to characterize the spatial variability of soil, and at the same time, failure probability is calculated by imposing Monte-Carlo simulations on independent cases. Strict close bearing capacity could be obtained within the scope embraced by upper bound (UB) results and lower bound (LB) results. By imposing the proposed modelling, comprehensive parametric studies were carried out, especially for the soil spatial correlation parameters and geometry parameters. The results indicated that the failure probability would increase with the farther distance between the void and the footing, the greater coefficient of variation (COV) and the smaller vertical correlation length. Detailed design tables were presented to assess potential failure probability under different conditions. Typical failure patterns are also summarized, revealing a positive correlation between the failure probability and the diffusion degree of failure curves.
机译:引入随机自适应有限元限制分析(Rafela)以研究具有随机土壤的脚踏体系的稳定性。本研究的重点是对于脚踏体系,可以量化空间可变性对其承载力和故障概率的影响。特别感兴趣的是,随机场理论用于表征土壤的空间变异性,同时,通过在独立情况下施加蒙特卡罗模拟来计算失效概率。可以在上限(UB)结果和下染色(LB)结果的范围内获得严格的紧密承载能力。通过强加建议的建模,进行综合参数研究,特别是对于土壤空间相关参数和几何参数。结果表明,失效概率会随着空隙和基础之间的距离进一步而增加,更大的变化系数(COV)和较小的垂直相关长度。提出了详细的设计表以评估不同条件下的潜在失效概率。还总结了典型的故障模式,揭示了故障概率与故障曲线的扩散程度之间的正相关性。

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