Modeling debris flow propagation and deposition

P. Ghilardi , L. Natale , F. Savi
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引用次数: 43

Abstract

A mathematical model is applied to simulate two debris flows occurred in 1997 and 1998 in Italian Alpine valleys. The flows caused a casualty and significant damages to buildings and roads. The model considers a two-phase mixture of coarse sediments and interstitial fluid. The concentration of the finer solid fraction in the interstitial fluid is assumed to be negligible, so that this fluid acts as clean water. Assuming that the solids and the interstitial fluid move downstream with the same velocity, the flow of the mixture is described using a two dimensional depth averaged model with a unique 2D momentum equation and two mass balance equations for the mixture and the sediments, respectively. Erosion and deposition rates are computed with a modified version of the relationship developed by Egashira-Ashida. Differential equations are integrated with an upwind explicit finite-difference scheme. The total discharge hydrograph at the upstream sections of the alluvial fans was estimated by assuming equilibrium solid concentration values.

模拟泥石流的传播和沉积
用数学模型模拟了1997年和1998年发生在意大利阿尔卑斯山谷的两次泥石流。洪水造成人员伤亡,并对建筑物和道路造成重大破坏。该模型考虑了粗质沉积物和间隙流体的两相混合物。假设间隙液中较细的固体组分的浓度可以忽略不计,因此这种流体就像清水一样。假设固体和间隙流体以相同的速度向下游移动,则使用二维深度平均模型来描述混合物的流动,该模型具有独特的二维动量方程和混合物和沉积物的两个质量平衡方程。侵蚀速率和沉积速率是用Egashira-Ashida开发的关系的修正版本来计算的。微分方程用迎风显式有限差分格式进行积分。通过假设平衡固体浓度值,估算了冲积扇上游段的总流量线。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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