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Dynamics of laminar jets in stratified fluids.

机译:分层流体中层流的动力学。

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摘要

We consider the flow of a planar buoyant jet in a stable density stratified fluid. The jet undergoes acceleration then deceleration. The flow exhibits a pair of rotors adjacent to the nozzle and near the jet termination point. This recirculation maintains an entrained conduit of less dense water from near the nozzle that surrounds the denser jet core. The flow is found to have three different instability modes: a symmetric instability in the jet core, an antisymmetric instability in the jet core and a symmetric shear type instability on the edge of the entrained conduit. A local linear stability analysis shows the presence of the three modes with the symmetric and anti-symmetric modes in the jet core exhibiting comparable growth rates. However, the anti-symmetric is found to dominate. Direct numerical simulation of Bousinessq equations was used to map the stability of the flow as a function of jet Reynolds number and Grashof number. In addition, the flow is considered for two different stratification strengths and two different Schmidt numbers. The stratification length was not found to have a significant impact on flow stability. Higher Schmidt numbers led to decreased stability, primarily due to the increased acceleration of the more dense jet core. In addition, possible methods for accurate global stability analysis are presented.
机译:我们考虑了平面浮力射流在稳定密度分层流体中的流动。射流先加速然后减速。该流在喷嘴附近和在喷射终点附近具有一对转子。这种再循环维持了来自较密的水的夹带管道,该较密的水来自围绕较密的射流芯的喷嘴附近。发现该流动具有三种不同的不稳定性模式:射流芯中的对称不稳定性,射流芯中的反对称不稳定性以及夹带导管边缘上的对称剪切型不稳定性。局部线性稳定性分析表明,射流芯中存在三种模式,对称模式和反对称模式具有可比的增长率。然而,发现反对称是主要的。使用Bousinessq方程的直接数值模拟来绘制流动稳定性与射流雷诺数和Grashof数的函数关系图。另外,考虑两种不同的分层强度和两​​种不同的施密特数的流动。未发现分层长度对流动​​稳定性有显着影响。施密特数值越高,稳定性越差,这主要是由于密度更高的射流芯的加速度增加所致。另外,提出了用于精确全局稳定性分析的可能方法。

著录项

  • 作者

    Schofield, Samuel Phillip.;

  • 作者单位

    The University of Arizona.;

  • 授予单位 The University of Arizona.;
  • 学科 Mathematics.; Physics Fluid and Plasma.
  • 学位 Ph.D.
  • 年度 2006
  • 页码 116 p.
  • 总页数 116
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 数学;等离子体物理学;
  • 关键词

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