论文标题

在随机包装的多孔介质中过渡到湍流;比例估计涡度结构

Transition to turbulence in randomly packed porous media; scale estimation of vortical structures

论文作者

Ziazi, Reza M., Liburdy, James A.

论文摘要

在许多天然和工业系统中,多孔介质中对涡流流结构的孔隙尺度观察是一个重大挑战。据信,涡流结构动力学是基于孔雷诺数的多孔媒体中的过渡机制的驾驶机制,$ re_p $。为了检查这种断言,使用二维时间分辨的粒子图像速度(PIV),折射率匹配的随机多孔介质匹配随机填充的多孔介质。 $ re_p $从100到948的Planar PIV数据用于使用两个不同的尺度(i)$ re_p $ macroscopic(global)和(ii)$ re_ {\ langle p \ rangle p \ rangle} $ Microscopic(本地)来量化规模。通过采用漩涡强度,涡旋芯和增强的漩涡强度涡流识别方法来量化涡旋量表的直接测量。将这些量表与湍流积分进行比较。观察到中等非稳态层状雷诺数($ re_p <300 $)中的剪切优势涡流结构,而漩涡为主导的流量结构出现在弱的湍流雷诺数($ re_p> re_p> 500 $)中。从宏观的角度来看,增加的代表导致(i)摩擦结构的尺寸减少到渐近的全球液压直径的20 $ \%$,(ii)涡流强度的增长,(iii)涡流的平均数量密度增加。从孔隙尺度(本地)的角度来看,增加$ re _ {\ langle p \ rangle} $导致单调的涡流结构的大小减小,(ii)涡流强度的上升,(iii)涡流结构的数量密度的不变性。这些发现表明,对于过渡方案中涡流流结构的规模,存在孔隙量与宏观尺度耦合。

Pore-scale observation of vortical flow structures in porous media is a significant challenge in many natural and industrial systems. Vortical structure dynamics is believed to be the driving mechanism in the transition regime in porous media based on the pore Reynolds number, $Re_p$. To examine this assertion, a refractive-index matched randomly packed porous medium is designed to measure the scale of vortical flow structures in transition from unsteady laminar to turbulent using two-dimensional time-resolved Particle Image Velocimetry (PIV). Planar PIV data for $Re_p$ from 100 to 948 is used to quantify the scale in terms of the size, strength, and number density using two different scalings (i) $Re_p$ macroscopic (global), and (ii) $Re_{\langle p\rangle}$ microscopic (local). Direct measurement of vortex scale is quantified by employing swirl strength, vortex core, and enhanced swirl strength vortex identification methods. These scales are compared with turbulent integral scales. Shear-dominant vortical structures in moderate unsteady laminar Reynolds numbers ($Re_p <300$) were observed, while the swirl-dominant flow structures appeared in weak turbulent Reynolds numbers ($Re_p>500$). From the macroscopic point of view, increasing Rep resulted in, (i) reduction in the sizes of vortical structures to asymptotically to reach 20$\%$ of the global hydraulic diameter, (ii) growth in strength of vortices, and (iii) increase in the average number densities of vortices. From the pore-scale (local) point of view, increasing $Re_{\langle p\rangle}$ led to decrease in the size of vortical structures monotonically, (ii) rise of the strength of vortices, and (iii) invariance in the number density of vortical structures. These findings suggest pore versus macro-scale coupling exists for the scale of vortical flow structures in the transition regime.

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