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A computational toy model for shallow landslides: Molecular dynamics approach

机译:浅层滑坡的计算玩具模型:分子动力学方法

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The aim of this paper is to propose a 2D computational algorithm for modeling the triggering and propagation of shallow landslides caused by rainfall. We used a molecular dynamics (MD) approach, similar to the discrete element method (DEM), that is suitable to model granular material and to observe the trajectory of a single particle, so to possibly identify its dynamical properties. We consider that the triggering of shallow landslides is caused by the decrease of the static friction along the sliding surface due to water infiltration by rainfall. Thence the triggering is caused by the two following conditions: (a) a threshold speed of the particles and (b) a condition on the static friction, between the particles and the slope surface, based on the Mohr-Coulomb failure criterion. The latter static condition is used in the geotechnical model to estimate the possibility of landslide triggering. The interaction force between particles is modeled, in the absence of experimental data, by means of a potential similar to the Lennard-Jones one. The viscosity is also introduced in the model and for a large range of values of the model's parameters, we observe a characteristic velocity pattern, with acceleration increments, typical of real landslides. The results of simulations are quite promising: the energy and time triggering distribution of local avalanches show a power law distribution, analogous to the observed Gutenberg-Richter and Omori power law distributions for earthquakes. Finally, it is possible to apply the method of the inverse surface displacement velocity [4] for predicting the failure time.
机译:本文的目的是提出一种二维计算算法,用于模拟降雨引起的浅层滑坡的触发和传播。我们使用了类似于离散元素方法(DEM)的分子动力学(MD)方法,该方法适合于对颗粒材料进行建模并观察单个粒子的轨迹,从而可能确定其动力学特性。我们认为,浅层滑坡的触发是由于降雨引起的水渗入引起的沿滑动面静摩擦力的减小引起的。因此,触发是由以下两个条件引起的:(a)颗粒的阈值速度,以及(b)基于Mohr-Coulomb破坏准则的颗粒与斜坡表面之间的静摩擦条件。在岩土模型中使用了后者的静态条件来估计滑坡触发的可能性。在没有实验数据的情况下,借助与Lennard-Jones相似的电势对粒子之间的相互作用力进行建模。在模型中还引入了粘度,对于模型参数的较大范围的值,我们观察到了典型的速度模式,具有加速度增量,这是真实滑坡的典型特征。模拟的结果是非常有希望的:局部雪崩的能量和时间触发分布显示出幂律分布,类似于观察到的Gutenberg-Richter和Omori地震幂律分布。最后,可以应用反表面位移速度[4]的方法来预测失效时间。

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