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Upper bound finite element limit analysis method with discontinuous quadratic displacement fields and remeshing in non-homogeneous clays

机译:具有不连续二次位移场的上限有限元限制分析方法,非均匀粘土中倒闭

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摘要

As is known, limit analysis is a common way to study stability and failure mechanism of geotechnical engineering. This paper presents an upper bound finite element limit analysis (UB-FELA) formulation for non-homogeneous clays using discontinuous quadratic displacement fields and second-order cone programming (SOCP). The details are provided about the application of SOCP to the UB-FELA formulation for non-homogeneous clays. To reduce the calculation error, the analytic expressions are proposed concerning the rate of external work done by body forces and power dissipation caused by the plastic deformation following discontinuous quadratic displacement fields. With SOCP solver MOSEK, large-scale optimization problems of UB-FELA can be achieved in minutes via a desktop computer. The method is then applied to analyzing the stability of an undrained square tunnel and an undrained plane strain heading. The numerical results are compared with those reported in related studies. This method helps to obtain highly precise upper bound solution and clear failure mechanism of the computational domain.
机译:众所周知,限制分析是研究岩土工程稳定性和故障机制的常用方式。本文介绍了使用不连续二次位移场和二阶锥编程(SOCP)的非均匀粘土的上限有限元限制分析(UB-FELA)配方。提供了关于SOCP在非均相粘土的UB-FELA制剂中施加的细节。为了减少计算误差,提出了对由身体力量和由不连续的二次位移场后的塑性变形引起的外部工作速率的分析表达式。通过SOCP Solver Mosek,通过台式计算机可以在几分钟内完成UB-Fela的大规模优化问题。然后应用该方法以分析未涉及方形隧道的稳定性和不介的平面应变标题。将数值结果与相关研究报告的结果进行比较。该方法有助于获得高精度的上限解决方案和计算域的清除故障机制。

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