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POROUS EFFECTS IN THE DESCRIPTION OF THE DYNAMICS OF GRANULAR AVALANCHES

机译:粒状雪崩动力学描述中的多孔效应

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摘要

Granular mixtures are porous media of immense importance in geophysical and industrial applications. Snow avalanches, debris- and mud-flows, landslides and rockslides are examples of rapid flows of geomaterials whereas flows of fine granular materials in silos, hoppers, rotating drums and heap formations are examples from process engineering. In order to understand these phenomena properly, one needs physical-mathematical descriptions including appropriate constitutive relations and suitable numerical simulations. We present recently developed model equations by Pudasaini & Hutter for free gravity-driven flows of a single phase dry granular material down complicated real mountain terrains generated by arbitrary space curves with slowly varying curvature and torsion. These are very important extensions to the successful Savage-Hutter (SH) theory. Because of the density preserving assumption the effect of the porosity can only be accounted for in the closure statements. This is done here and its consequences are illustrated. Shock-capturing numerical schemes are used to integrate the model hyperbolic conservation system of equations in order to control spurious jumps in the mapping of the descending masses. The physical significance of the numerical simulations is discussed.
机译:粒状混合物是在地球物理和工业应用中极为重要的多孔介质。雪崩,泥石流和泥石流,滑坡和岩石滑坡是土石材料快速流动的例子,而筒仓,料斗,转鼓和堆物形成中的细颗粒物质流动是工艺工程的例子。为了正确理解这些现象,需要对物理数学进行描述,包括适当的本构关系和适当的数值模拟。我们目前提供由Pudasaini&Hutter开发的模型方程,用于单重力干燥颗粒材料在复杂的真实山地地形上自由重力驱动的流动,该复杂的真实山地地形是由曲率和扭转缓慢变化的任意空间曲线生成的。这些是成功的Savage-Hutter(SH)理论的非常重要的扩展。由于保持密度的假设,只能在封闭语句中说明孔隙率的影响。在此完成并说明其后果。为了控制下降质量的映射中的虚假跳跃,采用了震荡捕获数字方案来集成方程式的模型双曲守恒系统。讨论了数值模拟的物理意义。

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