DNS ON MULTISCALE-GENERATED GRID TURBULENCE USING A CLASSICAL GRID

H. Suzuki, K. Nagata, Y. Sakai, T. Hayase, Y. Hasegawa, T. Ushijima
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Abstract

We carry out direct numerical simulation of experimental grid turbulence, for which the mesh Reynolds number is 2500. The grid is directly constructed in the computational domain. The streamwise computational domain size is >100 times the mesh size. The value of the decay exponentn is estimated asn ≈ 1.36 by using a ratio defined by the turbulent kinetic energy and its dissipation. The prevailing perspective is that the memory of the turbulence cannot be considered as short. In this paper, we propose a promoter that focuses on the generation of turbulence using the grid, not on the shape of the grid, as addressed in previous studies (Hurst & Vassilicos (2007); Krogstad & Davidson (2011)), from a multiscale perspective and investigate the effects of the turbulence-generating method on the decay exponent n. Specifically,n is increased ton ≈ 1.53 and 1.41 because of the changes in the initial conditions. INTRODUCTION Grid turbulence is the most fundamental type of turbulent flow and has been studied extensively (Pope (2000)). Grid turbulence usually becomes highly homogeneous in the downstream region (Hinze (1975)). Its decay follows a power law, which includes a decay coefficient, the virtual origin, and the decay exponent (Mohamed & LaRue (1990); Pope (2000)) applicable in the region. The decay exponent is directly related to the fundamental characteristics of the decaying grid turbulence. If the grid turbulence is modeled by the Saffman turbulence (Hinze (1975)), the decay exponent will be close to 6 /5 (Krogstad & Davidson (2010)) when the turbulent Reynolds number is sufficiently high. Mohamed & LaRue (1990) proposed a method in which a search is performed for the fit that gives the smallest variance between the data and the form of the decay power law. Wang & George (2002) proposed an indirect means of obtaining the power law through the Taylor microscale. In this work, we employ another method to estimate the decay exponent and the virtual origin by focusing on a principal relation in grid turbulence. Wakes produced by the grid are significantly affected by the grid configuration (Mohamed & LaRue (1990); Lavoieet al. (2005)). The prevailing perspective is that the memory of the generated turbulence cannot be considered to be short (Davidson (2004)). In addition, scatter of the decay exponent among experiments may reflect the dependence of the decay exponent on initial conditions (George (1992)). In recent previous studies (mainly Hurst & Vassilicos (2007)), the turbulence generated by using a grid of a specific fractal shape has been investigated. However, in these previous studies, the concept of multiscale generation of turbulence was added to the generation of turbulence by focusing on the shape of the grid, not on the generation of turbulence by the grid. In this paper, we propose a promoter that focuses on the generation of turbulence using the grid, not on the shape of the grid, and we investigate the effects of the initial conditions on the decay exponent of grid turbulence.
基于经典网格的多尺度网格湍流的DNS分析
本文对实验网格湍流进行了直接数值模拟,网格雷诺数为2500。网格是直接在计算域中构造的。流式计算域尺寸>100倍网格尺寸。衰减指数n的值asn≈1.36由湍流动能及其耗散定义的比值估计。流行的观点是,湍流的记忆不能被认为是短暂的。在本文中,我们提出了一个启动子,专注于使用网格产生湍流,而不是网格的形状,正如以前的研究(Hurst & Vassilicos (2007);Krogstad & Davidson(2011))从多尺度角度研究了湍流产生方法对衰减指数n的影响。具体来说,由于初始条件的变化,n增加了ton≈1.53和1.41。栅格湍流是最基本的湍流类型,已被广泛研究(Pope(2000))。网格湍流通常在下游地区变得高度均匀(Hinze(1975))。它的衰减遵循幂律,其中包括衰减系数、虚原点和衰减指数(Mohamed & LaRue (1990);Pope(2000))适用于该地区。衰减指数直接关系到衰减网格湍流的基本特性。如果用Saffman湍流(Hinze(1975))来模拟网格湍流,当湍流雷诺数足够高时,衰减指数将接近6 /5 (Krogstad & Davidson(2010))。Mohamed & LaRue(1990)提出了一种方法,在该方法中,对数据与衰减幂律形式之间方差最小的拟合进行搜索。Wang & George(2002)提出了通过Taylor微尺度间接获得幂律的方法。在这项工作中,我们采用另一种方法来估计衰减指数和虚原点,重点关注网格湍流中的一个主关系。网格产生的尾迹受到网格结构的显著影响(Mohamed & LaRue (1990);Lavoieet al.(2005))。流行的观点是,产生的湍流的记忆不能被认为是短暂的(Davidson(2004))。此外,衰减指数在实验间的分散可能反映了衰减指数对初始条件的依赖性(George(1992))。在最近的先前研究中(主要是Hurst和Vassilicos(2007)),研究了使用特定分形形状的网格产生的湍流。然而,在这些以往的研究中,通过关注网格的形状,而不是网格对湍流的产生,在湍流的产生中加入了多尺度湍流产生的概念。在本文中,我们提出了一个聚焦于使用网格产生湍流的启动子,而不是网格的形状,我们研究了初始条件对网格湍流衰减指数的影响。
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