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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 - Stratified turbulence diagnostics for high-Reynolds-number momentum wakes
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APS -70th Annual Meeting of the APS Division of Fluid Dynamics- Event - Stratified turbulence diagnostics for high-Reynolds-number momentum wakes

机译:APS-流体动力学APS部门第70届年会-事件-高雷诺数动量唤醒的分层湍流诊断

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摘要

We analyze a large-eddy simulation (LES) dataset of the turbulent wake behind a sphere of diameter $D$ translating at speed $U$ in a linearly stratified Boussinesq fluid with buoyancy frequency $N$. These simulations are performed at Reynolds numbers $Reequiv UD/u in{5imes10^3$, $10^5, 4imes10^5}$ and various Froude numbers $Fr equiv 2U/(ND)$. The recently obtained data at $Re= 4imes10^5$, the highest $Re$ attained so far in either simulation or laboratory, and $Frin{4,16}$ enable us to systematically investigate the effects of Reynolds number on this prototypical localized stratified turbulent shear flow. Our analysis focuses on the time evolution of various diagnostics of stratified turbulence, such as the horizontal and vertical integral length scales, turbulent kinetic energy and its dissipation rate $varepsilon$, and the local rate of shear between the spontaneously formed layers of vorticity within the larger-scale quasi-horizontal flow structures. This leads to a discussion of the transitions between distinct stratified flow regimes (Brethouwer extit{et al.} 2007) in the appropriately defined phase diagram, and we highlight the dynamical role of the Gibson number $Gi=varepsilon/(u N^2)$, and its dependence on the body-based Reynolds number $Re$.
机译:我们分析了直径为$ D $的球体后面的湍流尾流的大涡模拟(LES)数据集,该球体在具有浮力频率$ N $的线性分层Boussinesq流体中以速度$ U $平移。这些模拟是在{5imes10 ^ 3 $,$ 10 ^ 5、4imes10 ^ 5} $的雷诺数$ Reequiv UD / u和各种弗洛德数$ Fr equiv 2U /(ND)$下执行的。最近获得的数据$ Re = 4imes10 ^ 5 $,是迄今为止在模拟或实验室中获得的最高$ Re $,以及$ Frin {4,16} $使我们能够系统地研究雷诺数对该原型局部化的影响分层湍流剪切流。我们的分析重点是分层湍流的各种诊断的时间演变,例如水平和垂直积分长度尺度,湍动能及其耗散率varepsilon $以及自发形成的涡旋层之间的局部剪切率。大型准水平流动结构。这导致在适当定义的相图中讨论不同的分层流态之间的转换(Brethouwer extit {et al。} 2007),并且我们着重指出了吉布森数的动态作用$ Gi = varepsilon /(u N ^ 2 )$及其对基于身体的雷诺兹的依赖数$ Re $。

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