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Horizontal H_2-air turbulent buoyant jet resulting from hydrogen leakage

机译:氢泄漏引起的水平H_2-空气湍流浮力射流

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摘要

The current article is devoted to introducing mathematical and physical analyses with numerical investigation of a buoyant jet resulting from hydrogen leakage in air from a horizontal round source. H_2-air jet is an example of the non-Boussinesq buoyant jet in which a low-density gas jet is injected/leak into a high-density ambient. The density of the mixture is a function of the concentration only, the binary gas mixture is assumed to be of a linear mixing type and the rate of entrainment is assumed to be a function of the plume centerline velocity and the ratio of the mean plume and ambient densities. On the other hand, the local rate of entrainment consists of two components; one is the component of entrainment due to jet momentum while the other is the component of entrainment due to buoyancy. The top-hat profile assumption is used to obtain the mean centerline velocity, width, density and concentration of the H_2-air horizontal jet in addition to kinematic relations which govern the jet trajectories. A set of ordinary differential equations is obtained and solved numerically using Runge-Kutta method. In the second step, the mean axial velocity, mean concentration and mean density of the jet are obtained based on Gaussian model. Finally, several quantities of interest, including the cross-stream velocity, Reynolds stress, velocity-concentration correlation (radial flux), turbulent eddy viscosity and turbulent eddy diffusivity, are obtained by solving the governing partial differential equations. Additionally, the turbulent Schmidt number is estimated and the normalized jet-feed material density and the normalized momentum flux density are correlated.
机译:本文专门介绍数学和物理分析,以及对由水平圆形源的空气中氢气泄漏引起的浮力射流进行数值研究的方法。 H_2空气射流是非Boussinesq浮力射流的示例,其中低密度气体射流被注入/泄漏到高密度环境中。混合物的密度仅是浓度的函数,二元气体混合物被认为是线性混合类型,夹带率被认为是羽流中心线速度和平均羽流比的函数。环境密度。另一方面,当地的夹带率由两个部分组成。一种是由于射流动量引起的夹带,另一种是由于浮力引起的夹带。除了控制射流轨迹的运动学关系外,大礼帽轮廓假设还用于获得H_2空气水平射流的平均中心线速度,宽度,密度和浓度。获得了一组常微分方程,并使用Runge-Kutta方法对其进行了数值求解。第二步,基于高斯模型获得射流的平均轴向速度,平均浓度和平均密度。最后,通过求解支配的偏微分方程,获得了一些令人感兴趣的量,包括横流速度,雷诺应力,速度浓度相关性(径向通量),湍流涡流粘度和湍流涡流扩散率。另外,估计湍流的施密特数,并且使归一化的射流进料密度和归一化的动量通量密度相关。

著录项

  • 来源
    《International journal of hydrogen energy》 |2012年第4期|p.3949-3957|共9页
  • 作者

    M.F. El-Amin; S. Sun;

  • 作者单位

    Computational Transport Phenomena Laboratory (CTPL), King Abdullah University of Science and Technology (KAUST),Thuwal, Saudi Arabia,Department of Mathematics, Aswan Faculty of Science, South Valley University, Aswan, Egypt;

    Computational Transport Phenomena Laboratory (CTPL), King Abdullah University of Science and Technology (KAUST),Thuwal, Saudi Arabia;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    hydrogen safety; hydrogen leakage; turbulent jet; non-boussinesq; H_2-air jet;

    机译:氢安全氢泄漏湍流射流非布西涅克H_2空气射流;

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