One-dimensional numerical model of landslide over high-steep slopes: Theory and verification to the analytical solution

Van Khoi Pham, V. N. Vu
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Abstract

At the steep slope areas, landslide events may suddenly occur due to prolonged heavy rain and seriously affect humans’ lives and their properties. Numerical models simulating landslides help us to predict the real landslide phenomenon effectively because they are not only time-saving compared to physical models but also acceptable accuracy. In this paper, the one-dimensional nonlinear shallow water equations using the global coordinate system are established as the proposed model governing equations. The hybrid finite difference-finite volume method, the implicit method and the automatical time step controlling technique are employed to stably simulate the landslide events over the high-steep slopes. To validate the proposed numerical model to the analytical solution, authors continuously derive the non-dimensional governing equations in one dimension as well as using the global coordinate system. The numerical results are in good agreement with the analytical solution. The proposed numerical model can be used to simulate the landslides and the landslide-induced tsunami events, especially for simulating the high-steep slope conditions.
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高陡边坡滑坡的一维数值模型:理论和对解析解的验证
在陡坡地区,由于长时间的暴雨,可能会突然发生山体滑坡事件,严重影响人类的生命和财产安全。与物理模型相比,模拟滑坡的数值模型不仅省时省力,而且精度也可以接受,因此可以帮助我们有效地预测真实的滑坡现象。本文利用全局坐标系建立了一维非线性浅水方程,作为拟建模型的控制方程。采用有限差分-有限体积混合方法、隐式方法和自动时间步长控制技术,稳定地模拟了高陡边坡上的滑坡事件。为了验证所提出的数值模型与解析解的一致性,作者在一维坐标系和全局坐标系下连续推导了非一维控制方程。数值结果与分析解法十分吻合。所提出的数值模型可用于模拟滑坡和滑坡引发的海啸事件,特别是模拟高陡坡条件。
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