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Stress-accurate Mixed FEM for soil failure under shallow foundations involving strain localization in plasticity

机译:涉及塑性局部应变的浅基础下土体破坏的应力精确混合有限元

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摘要

The development of slip lines, due to strain localization, is a common cause for failure of soil in many circumstances investigated in geotechnical engineering. Through the use of numerical methods - like finite elements - many practitioners are able to take into account complex geometrical and physical conditions in their analyses. However, when dealing with shear bands, standard finite elements display lack of precision, mesh dependency and locking. This paper introduces a (stabilized) mixed finite element formulation with continuous linear strain and displacement interpolations. Von Mises and Drucker-Prager local plasticity models with strain softening are considered as constitutive law. This innovative formulation succeeds in overcoming the limitations of the standard formulation and provides accurate results within the vicinity of the shear bands, specifically without suffering from mesh dependency. Finally, 2D and 3D numerical examples demonstrate the accuracy and robustness in the computation of localization bands, without the introduction of additional tracking techniques as usually required by other methods.
机译:在土力工程中研究的许多情况下,由于应变局部化而引起的滑移线的发展是造成土壤破坏的常见原因。通过使用数值方法(例如有限元),许多从业人员都可以在分析中考虑复杂的几何和物理条件。但是,当处理剪切带时,标准有限元显示缺乏精度,网格依赖性和锁定。本文介绍了具有连续线性应变和位移插值的(稳定)混合有限元公式。具有应变软化的冯·米塞斯(Von Mises)和德鲁克-普拉格(Drucker-Prager)局部可塑性模型被视为本构律。这种创新的配方成功地克服了标准配方的局限性,并在剪切带附近提供了准确的结果,尤其是不受网格依赖性的困扰。最后,2D和3D数值示例演示了定位带计算中的准确性和鲁棒性,而没有引入其他方法通常要求的其他跟踪技术。

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