首页> 外文会议>2002 Engineering Technology Conference on Energy, Feb 4-5, 2002, Houston, Texas >LINEAR TEMPORAL STABILITY ANALYSIS OF A LOW-DENSITY ROUND GAS JET INJECTED INTO A HIGH-DENSITY GAS
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LINEAR TEMPORAL STABILITY ANALYSIS OF A LOW-DENSITY ROUND GAS JET INJECTED INTO A HIGH-DENSITY GAS

机译:注入高密度气体的低密度圆形气体射流的线性温度稳定性分析

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It has been observed in previous experimental studies that round helium jets injected into air display a repetitive structure for a long distance, somewhat similar to the buoyancy-induced flickering observed in diffusion flames. In order to investigate the influence of gravity on the near-injector development of the flow, a linear temporal stability analysis of a round helium jet injected into air was performed. The flow was assumed to be isothermal and locally parallel; viscous and diffusive effects were ignored. The variables were represented as the sum of the mean value and a normal-mode small disturbance. An ordinary differential equation governing the amplitude of the pressure disturbance was derived. The velocity and density profiles in the shear layer, and the Froude number (signifying the effects of gravity) were the three important parameters in this equation. Together with the boundary conditions, an eigenvalue problem was formulated. Assuming that the velocity and density profiles in the shear layer to be represented by hyperbolic tangent functions, the eigenvalue problem was solved for various values of Froude number. The temporal growth rates and the phase velocity of the disturbances were obtained. The temporal growth rates of the disturbances increased as the Froude number was reduced (i.e. gravitational effects increased), indicating the destabilizing role played by gravity.
机译:在以前的实验研究中已经观察到,注入到空气中的圆形氦气射流在很长的距离内显示出重复的结构,这与在扩散火焰中观察到的浮力引起的闪烁相似。为了研究重力对流体近喷射器发展的影响,对注入空气的圆形氦气射流进行了线性时间稳定性分析。假定流动是等温的并且局部平行;粘性和扩散作用被忽略。变量表示为平均值和正常模式小干扰的总和。推导了控制压力扰动幅度的常微分方程。剪切层中的速度和密度分布以及弗劳德数(表示重力的影响)是该方程式中的三个重要参数。连同边界条件,提出了一个特征值问题。假设剪切层中的速度和密度分布由双曲线正切函数表示,则针对各种Froude数值解决了特征值问题。获得了扰动的时间增长率和相速度。扰动的时间增长率随弗洛德数的减少而增加(即引力作用增加),表明重力起着不稳定作用。

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