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TWO-POINT CLOSURE BASED LARGE-EDDY SIMULATIONS IN TURBULENCE. PART 2: INHOMOGENEOUS CASES

机译:湍流中基于两点关闭的大涡模拟。第2部分:不均匀的情况

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摘要

This is the second of two articles dedicated to Roger Temam and Claude-Michel Brauner on turbulence large-eddy simulations using stochastic two-point closures. The first paper [31] has dealt with applications to isotropic turbulence. It has also discussed personal memories of Roger and Claude-Michel, and how we have collaborated on turbulence two-point closures applied to Burgers equation by studying the so-called Burgers-MRCM model. The present paper is basically a review of what can be done with the same models for LES of inhomogeneous turbulence (free-shear and wall-bounded flows) both in incompressible and compressible situations. It borrows results taken from Lesieur and colleagues [28] [29] [30]. We discuss also simulations obtained with the aid of dynamic multilevel methods (DML) of Dubois, Jauberteau and Temam [19]. Afterwards we consider the incompressible free-shear flows: temporal mixing layers, for which we review the helical-pairing phenomenon both numerically and experimentally, and mixing of a passive scalar in coaxial jets. We study the plane channel with LES and DML calculations. We look at passive control using longitudinal riblets and optimal control as developed by Temam and coworkers. We calculate with DNS and LES channels and mixing layers rotating about a spanwise axis, and demonstrate a universal character of the local Rossby number in anticyclonic regions. Finally we discuss compressible turbulence LES with applications to a subsonic (Mach 0.7) and supersonic (Mach 1.4) round jet.
机译:这是专门针对Roger Temam和Claude-Michel Brauner的两篇文章的第二篇,这是关于使用随机两点封闭的湍流大涡模拟的。第一篇论文[31]涉及到各向同性湍流的应用。它还讨论了Roger和Claude-Michel的个人记忆,以及我们如何通过研究所谓的Burgers-MRCM模型合作研究应用于Burgers方程的湍流两点闭合。本文基本上回顾了在不可压缩和可压缩情况下使用相同模型处理非均质湍流LES(自由剪切和壁边界流动)的方法。它借鉴了Lesieur及其同事的结果[28] [29] [30]。我们还将讨论借助Dubois,Jauberteau和Temam [19]的动态多级方法(DML)获得的模拟。之后,我们考虑不可压缩的自由剪切流:时间混合层,为此我们在数值和实验上回顾了螺旋配对现象,并在同轴射流中混合了无源标量。我们用LES和DML计算研究平面通道。我们将研究使用纵向肋骨的被动控制和Temam及其同事开发的最佳控制。我们使用DNS和LES通道以及绕展向轴旋转的混合层进行计算,并证明了反旋风区域中局部Rossby数的通用性。最后,我们讨论可压缩湍流LES及其在亚音速(Mach 0.7)和超音速(Mach 1.4)圆形射流中的应用。

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  • 来源
    《Discrete and continuous dynamical systems》 |2010年第1期|P.227-241|共15页
  • 作者

    Marcel Lesieur;

  • 作者单位

    Member of French Academy of Sciences Laboratory for Geophysical and Industrial Flows, Grenoble, France;

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