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首页> 外文期刊>Bulletin of the American Physical Society >APS -70th Annual Meeting of the APS Division of Fluid Dynamics- Event - Dynamics and pattern transition in a two-dimensional vibrofluidized granular bed
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APS -70th Annual Meeting of the APS Division of Fluid Dynamics- Event - Dynamics and pattern transition in a two-dimensional vibrofluidized granular bed

机译:APS-流体动力学APS部门第70届年会-事件-二维振动流化床中的动力学和模式转换

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Experiments are conducted in a two-dimensional monolayer vibrofluidized bed ofglass beads, with an aim to study the dynamics and the transition scenario indifferent patterned states. At small shaking accelerations ($Gamma=Aomega^2/g<1$, where $A$ and $omega= 2pi f $ are the amplitude and angular frequency of shaking and $g$ is the gravitational acceleration),the particles remain attached to the base of the vibrating container; this is known asthe solid bed (SB). With increasing $Gamma$ (at large enough shaking amplitude $A/d$) and/orwith increasing $A/d$ (at large enough $Gamma$), the sequence of transitions/bifurcationsunfolds as follows: SB (“solid bed”) to BB (“bouncing bed”) to LS (“Leidenfrost state”)to “2-roll convection” to “1-roll convection” and finally to a gas-like state. For a givenlength of the container, the coarsening of multiple convection rolls leading to thegenesis of a “single-roll” structure (dubbed the "multiroll transition") and its subsequenttransition to a granular gas are two findings of this work. We show that the criticalshaking intensity $Gamma_{BB}^{LS}$ for the $BB ightarrow LS$ transition has a power-law dependence on the particle loading ($F$) and the shaking amplitude ($A/d$).
机译:实验是在玻璃珠的二维单层振动流化床中进行的,目的是研究不同图案状态的动力学和过渡情况。在较小的振动加速度下($ Gamma = Aomega ^ 2 / g <1 $,其中$ A $和$ omega = 2pi f $是振动的幅度和角频率,$ g $是重力加速度),粒子保持附着到振动容器的底部;这就是所谓的固体床(SB)。随着$ Gamma $(在足够大的振幅A / d $)和/或随着$ A / d $(在足够大的$ Gamma $)的增加,转变/分叉的顺序如下:SB(“固体床” )到BB(“弹跳床”)到LS(“ Leidenfrost状态”)到“ 2辊对流”到“ 1辊对流”,最后变成气态。对于给定的容器长度,多个对流辊的粗化导致“单辊”结构(称为“多辊过渡”)的产生以及随后向颗粒气体的过渡是这项工作的两个发现。我们表明,对于$ BB ightarrow LS $过渡,临界振动强度$ Gamma_ {BB} ^ {LS} $具有幂律对颗粒载荷($ F $)和振动幅度($ A / d $)的依赖。

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