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CONTINUUM NUMERICAL MODELLING OF FLOW-LIKE LANDSLIDES

机译:流动山体滑坡连续数值模型

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Continuum modelling of flow-like landslides is a possible approach that can be adopted to simulate landslide instability, and the transition to catastrophic failure up to flow development. Models based on continuum mechanics and associated with different rheological models are usually preferred to predict landslide runout and relevant parameters. A finite element method approach is here presented and contrasts previous research where depth-averaged equivalent-fluid approaches were adopted. We developed a 2D/3D finite element code to analyse slope stability and to model runout of mass movements characterised by very large displacements. Different material laws already known, tested and verified for granular materials have been implemented. Materials laws include classical elasto-plasticity, with a linear elastic part and different applicable yield surfaces with associated and non-associated flow rules. A series of simulations has been performed. The effects of different morphological conditions have been simulated to understand processes close to obstacles, both deformable and perfectly rigid, or of trough shaped profiles where accumulation is favoured. Mohr-Coulomb, Drucker-Prager, von Mises models with or without strain softening have been adopted for the granular materials. Results for Mohr-Coulomb material are presented and demonstrate the capability of this approach and the relevance of internal deformation within the flowing material.
机译:延续的流动山体滑坡是一种可能的方法,可以采用模拟滑坡不稳定,以及灾难性故障的过渡到流动发展。基于连续力学和不同流变模型的模型通常优先于预测滑坡跳动和相关参数。这里提出了有限元方法方法,并对其采用深度平均的等效流体方法进行了对比。我们开发了一个2D / 3D有限元代码以分析斜坡稳定性,并模拟跳动量的质量移动,其特征在于非常大的位移。已经实施了已知,测试和验证颗粒材料的不同材料法律。材料规律包括经典弹性塑性,具有线性弹性部件和不同适用的屈服表面,具有相关和无相关的流量规则。已经执行了一系列模拟。已经模拟了不同形态条件的影响,以了解靠近障碍物的过程,可变形和完全刚性,或者在积累的槽状型材中的槽状型材。 Mohr-Coulomb,Drucker-Prager,颗粒材料采用了有或没有应变软化的Von Mises模型。提出了MoHR-Coulomb材料的结果,并证明了这种方法的能力以及内部变形在流动材料中的相关性。

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