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Numerical simulation of dynamic sand dunes

机译:动态沙丘的数值模拟

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The physics of granular materials is interesting from many points of view because they exhibit a wealth of phenomena that have both fluid and solid aspects [C.S. Campbell, Annu. Rev. Fluid. Mech. 22 (1990) 57, H.M. Jaeger, S.R. Nagel, R.P. Behringer, Phys. Today 494 (1996) 32]. Recently a difficult pattern was observed if sand falls in the space between two plates and passes an obstacle [Y. Amarouchene, J.F. Boudet, H. Kellay, Phys. Rev. Lett. 86 (2001) 4286]. The interesting behaviour occurs on top of the obstacle where a dynamic dune with a parabolic tip is formed. Inside this parabola, a triangular region of non- or very slow flowing sand is observed. Using factor analysis it is possible to extract latent parameters from a dynamic process. Applying a three factor model we can clearly identify the inner triangle (1 st factor) and the outer parabolic pattern (3rd factor). The second factor we interpret as shock wave. Most interactions between particles take place in a relatively small region. We show that the pattern formation process depends on the restitution coefficients (particle-particle and particle-obstacle) and also on the particle size. These findings cannot be observed if standard velocity profiles are used to analyse the data. Our findings show, that most interactions take place in a relatively small area correlating with the particle size. If the interactions between different particles and particle-obstacle are elastic the formation of a non-flowing triangular region is more difficult as if inelastic collisions are used. The factor curves also clearly show that a pattern formation process has to be finished, before the next pattern can be formed. (c) 2007 Elsevier Inc. All rights reserved.
机译:从许多角度来看,粒状材料的物理学都很有趣,因为它们表现出大量的现象,既涉及流体又涉及固体。坎贝尔,安努。流体修订版。机甲22(1990)57,H.M. Jaeger,S.R. Nagel,R.P。Behringer,物理学今日494(1996)32]。最近,如果沙子落入两个板之间的空间并通过障碍物,则观察到一个困难的模式[Y. Amarouchene,J.F。Boudet,H。Kellay,物理学牧师86(2001)4286]。有趣的行为发生在障碍物的顶部,形成带有抛物线形尖端的动态沙丘。在该抛物线内部,观察到非流动或流动缓慢的三角形区域。使用因子分析可以从动态过程中提取潜在参数。应用三因素模型,我们可以清楚地识别出内部三角形(第一因素)和外部抛物线形态(第三因素)。我们将第二个因素解释为冲击波。粒子之间的大多数相互作用发生在相对较小的区域。我们表明,图案形成过程取决于恢复系数(颗粒-颗粒和颗粒-障碍物)以及颗粒尺寸。如果使用标准速度曲线分析数据,则无法观察到这些发现。我们的发现表明,大多数相互作用发生在与粒径相关的相对较小的区域中。如果不同粒子之间的相互作用与粒子障碍物之间的相互作用是弹性的,则非流动三角形区域的形成就更加困难,就好像使用了非弹性碰撞一样。因子曲线还清楚地表明,在可以形成下一个图案之前,必须完成图案形成过程。 (c)2007 Elsevier Inc.保留所有权利。

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