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An alternative depth-integrated formulation for granular avalanches over temporally varying topography with small curvature

机译:曲率随时间变化的地形上具有小深度雪崩的深度积分的替代公式

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An alternative formulation is proposed for deriving depth-integrated equations for gravity-driven granular avalanches over a non-trivial topography with small curvature. The coordinate system of Bouchut and Westdickenberg (2004) is combined with the unified coordinate (UC) method, so that it can evolve in accordance with the entrainment-deposition processes at the basal surface. The resultant mass and momentum equations are formulated as a conservation system of the Cartesian components of the conservative physical variables. The motion of the flows is driven by the basal topography-induced pressure, pressure gradient, and resisted by the basal friction. The best benefit of this formulation is that it greatly simplifies the computation of the varying coordinate orientations. The features and advantages of this formulation are illustrated by the sliding-mass examples where we simulate the motion of a finite mass of granular material sliding down an inclined chute, running through a transition zone, and being deposited onto a horizontal plane.
机译:提出了一种替代公式,用于推导具有小曲率的非平凡地形上重力驱动的颗粒雪崩的深度积分方程。 Bouchut和Westdickenberg(2004)的坐标系统与统一坐标(UC)方法相结合,因此可以根据基面上的夹带-沉积过程进行演化。合成的质量和动量方程式被公式化为保守物理变量的笛卡尔分量的守恒系统。流动的运动由基础地形引起的压力,压力梯度驱动,并受到基础摩擦的阻碍。此公式的最大好处是,它大大简化了变化的坐标方向的计算。这种配方的特征和优势通过滑动质量示例得以说明,在该示例中,我们模拟了有限质量的粒状材料在倾斜滑道上滑行,穿过过渡区并沉积在水平面上的运动。

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