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A basal slip model for Lagrangian finite element simulations of 3D landslides

机译:用于3D滑坡的拉格朗日有限元模拟的基础滑模模型

摘要

A Lagrangian numerical approach for the simulation of rapid landslide runouts is presented and discussed. The simulation approach is based on the so-called Particle Finite Element Method. The moving soil mass is assumed to obey a rigid-viscoplastic, non-dilatant Druckerâu80u93Prager constitutive law, which is cast in the form of a regularized, pressure-sensitive Bingham model. Unlike in classical formulations of computational fluid mechanics, where no-slip boundary conditions are assumed, basal slip boundary conditions are introduced to account for the specific nature of the landslide-basal surface interface. The basal slip conditions are formulated in the form of modified Navier boundary conditions, with a pressure-sensitive threshold. A special mixed Eulerianâu80u93Lagrangian formulation is used for the elements on the basal interface to accommodate the new slip conditions into the Particle Finite Element Method framework. To avoid inconsistencies in the presence of complex shapes of the basal surface, the no-flux condition through the basal surface is relaxed using a penalty approach. The proposed model is validated by simulating both laboratory tests and a real large-scale problem, and the critical role of the basal slip is elucidated. Copyright © 2016 John Wiley & Sons, Ltd.
机译:提出并讨论了一种用于快速滑坡跳动模拟的拉格朗日数值方法。模拟方法基于所谓的粒子有限元法。假定运动的土壤质量服从刚性粘塑性,不膨胀的Druckerâu80 u93Prager本构定律,该定律以正则化的压敏Bingham模型的形式铸造。与假定没有滑移边界条件的经典计算流体力学公式不同,引入了基础滑移边界条件以说明滑坡-基础表面界面的特殊性质。基础滑移条件以修改后的Navier边界条件的形式制定,带有压敏阈值。基础界面上的元素使用特殊的混合Eulerianâu拉格朗日公式,以将新的滑动条件纳入“粒子有限元方法”框架中。为了避免在复杂形状的基表面存在下出现不一致,使用惩罚方法放宽了穿过基表面的无助焊剂条件。通过模拟实验室测试和实际的大规模问题验证了所提出的模型,并阐明了基层滑坡的关键作用。版权所有©2016 John Wiley&Sons,Ltd.

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