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Stress- and Seepage-Field Coupled Model for Slope Stability Analyses

机译:应力与渗流场耦合模型用于边坡稳定性分析

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摘要

Based on Biot consolidation theory and pore water continuity principle, differential equation groups and boundary conditions for seepage field and stress field were established respectively. By using Galerkin variation theory and eight-node isoparametric element, differential equations were discretized in terms of both space and time, the coupled finite element equations of seepage field and stress field were established and the solution of the coupled finite element equations was introduced. An example was given to show the effect of seepage in this coupled model. The coupled model analysis can present some base for theoretic research in fluid-solid coupling analysis and reference value for prevention and cure in slope engineering.
机译:基于Biot固结理论和孔隙水连续性原理,分别建立了渗流场和应力场的微分方程组和边界条件。利用Galerkin变分理论和八节点等参元,将微分方程在空间和时间上离散化,建立了渗流场和应力场的耦合有限元方程,并介绍了耦合有限元方程的解。给出了一个例子来说明在该耦合模型中渗流的影响。耦合模型分析可以为流固耦合分析的理论研究提供基础,为边坡工程防治提供参考。

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