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Upper and lower bound solutions for pressure-controlled cylindrical and spherical cavity expansion in semi-infinite soil

机译:半无限土中压力控制的圆柱和球形空腔膨胀的上限和下限解

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Previous cavity expansion analyses are all performed in infinite soil. However, cavity expansion problem in half space (or semi-infinite soil) is also required in geotechnical engineering (tunneling and compaction grouting). New upper and lower bound solutions are derived for expanded spherical and cylindrical cavities in half space of Tresca soil based on the method of finite element limit analysis in this paper. Two types of case, namely homogenous soil and non-homogenous soil with undrained strength linearly increased with depth, are consider in the analysis. Simple empirical closed-form equations are then proposed for predicting the limit cavity expansion pressure through nonlinear regression analysis. The present solutions provide theoretical reference for the corresponding geotechnical engineering problems such as tunneling and compaction grouting.
机译:先前的空腔膨胀分析都在无限的土壤中进行。但是,在岩土工程(隧道和压实灌浆)中也需要在半空间(或半无限大的土壤)中进行型腔膨胀问题。本文基于有限元极限分析的方法,导出了特雷斯卡土半空间中球面和圆柱体扩张腔的新的上限和下限解。分析中考虑了两种类型的情况,即不排水强度随深度呈线性增加的均质土和非均质土。然后提出了简单的经验闭合形式方程,通过非线性回归分析来预测极限腔膨胀压力。目前的解决方案为相应的岩土工程问题(例如隧洞和压实灌浆)提供了理论参考。

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