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Numerical study of Mach number effects in compressible wall-bounded turbulence

机译:可压缩壁面有限湍流中马赫数效应的数值研究

摘要

The aim of this work is to improve the present understanding of compressibility effects in wall-bounded turbulence and to provide data for improving models. A family of wall-bounded compressible flows has been investigated using direct numerical simulation (DNS). The research is divided into two aspects: a study of the intrinsic compressibility effects in isothermal-wall channel flow and a study of the impinging shock/turbulent boundary-layer interaction. For the channel flow, an energy sink is introduced in the energy equation to effectively eliminate the compressibility effects caused by mean-property variation, isolating the intrinsic compressibility effects induced by fluctuations of the density and temperature (and pressure, dilatation, etc) fields. Centreline Mach numbers, Mcl, up to 6.2 have been considered, for which we find that both explicit compressibility terms in the TKE equation such as the pressure-dilatation and dilatational dissipation, and the implicit compressibility such as Reynolds-stress-anisotropy tensor begin to become important. An oblique shock/turbulent boundary-layer interaction at free stream Mach number M ∞ = 2 is also investigated. Central to this work is the need to quickly obtain a fully developed turbulent boundary-layer over the shortest possible downstream distance, for which a quasi-deterministic inflow strategy is used. Then an oblique shock is impinged on to the fully developed turbulence boundary-layer and the flow separates. Explicit and implicit compressibility effects become important and the TKE budget is altered completely within the interaction zone. The interactions of shock with the separation bubble and the velocity are also addressed.
机译:这项工作的目的是为了增进对壁面湍流中可压缩性影响的当前理解,并为改进模型提供数据。使用直接数值模拟(DNS)研究了一系列边界可压缩流。研究分为两个方面:对等温壁通道流动的内在压缩效应的研究和对冲击波/湍流边界层相互作用的研究。对于通道流,在能量方程式中引入了一个能量吸收器,以有效消除均值特性变化引起的可压缩性影响,从而隔离由密度和温度(以及压力,膨胀等)场的波动引起的固有可压缩性影响。已经考虑了中心线马赫数Mcl高达6.2,为此我们发现TKE方程中的显式可压缩项(例如压力-膨胀和膨胀耗散)和隐式可压缩性(例如雷诺-应力-各向异性张量)都开始变得重要。还研究了自由流马赫数M∞= 2时的斜向冲击/湍流边界层相互作用。这项工作的核心是需要在尽可能短的下游距离上快速获得充分发展的湍流边界层,为此使用准确定性流入策略。然后,倾斜的冲击作用在完全展开的湍流边界层上,流分离。显式和隐式可压缩性变得很重要,并且TKE预算在交互区域内被完全更改。还讨论了冲击与分离气泡和速度的相互作用。

著录项

  • 作者

    Li Qinling;

  • 作者单位
  • 年度 2003
  • 总页数
  • 原文格式 PDF
  • 正文语种 English
  • 中图分类

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