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超声速混合层中PIV粒子的湍流变动作用研究

陈小虎 陈方 刘洪 沙莎 逯雪铃 张庆兵

陈小虎, 陈方, 刘洪, 等. 超声速混合层中PIV粒子的湍流变动作用研究[J]. 实验流体力学, 2017, 31(6): 8-14, 21. doi: 10.11729/syltlx20160144
引用本文: 陈小虎, 陈方, 刘洪, 等. 超声速混合层中PIV粒子的湍流变动作用研究[J]. 实验流体力学, 2017, 31(6): 8-14, 21. doi: 10.11729/syltlx20160144
Chen Xiaohu, Chen Fang, Liu Hong, et al. Investigation of turbulence modification by PIV tracer particles in a supersonic mixing layer[J]. Journal of Experiments in Fluid Mechanics, 2017, 31(6): 8-14, 21. doi: 10.11729/syltlx20160144
Citation: Chen Xiaohu, Chen Fang, Liu Hong, et al. Investigation of turbulence modification by PIV tracer particles in a supersonic mixing layer[J]. Journal of Experiments in Fluid Mechanics, 2017, 31(6): 8-14, 21. doi: 10.11729/syltlx20160144

超声速混合层中PIV粒子的湍流变动作用研究

doi: 10.11729/syltlx20160144
基金项目: 

国家自然科学基金 11672183

详细信息
    作者简介:

    陈小虎(1990-), 男, 河南周口人, 硕士研究生。研究方向:空气动力学和两相流。通信地址:上海市闵行东川路800号, 上海交通大学航空航天学院(200240)。E-mail:chenxiaohu@sjtu.edu.cn

    通讯作者:

    陈方, E-mail: fangchen@sjtu.edu.cn

  • 中图分类号: V211.1+7;O359+.2

Investigation of turbulence modification by PIV tracer particles in a supersonic mixing layer

  • 摘要: 对二维超声速气固两相混合层进行双向耦合,研究了粒子图像测速技术(PIV)中示踪粒子对超声速混合层的湍流变动作用。超声速气固两相混合层的气相采用大涡模拟,离散相采用拉格朗日颗粒轨道模型求解。结果表明:与无负载示踪粒子时的超声速混合层相比,小Stokes数示踪粒子在超声速混合层中的布撒减弱了流向湍流,而强化了法向湍流,使雷诺应力峰值增大了9.68%;大Stokes数示踪粒子对混合层的湍流脉动起到了一定的削弱作用,最大雷诺应力值只有无负载时的41.74%。大质量载荷时,大量示踪粒子的运动尾迹抹平了部分法向速度脉动,使最大法向速度脉动只有无负载粒子时的38.63%;中等质量载荷时,超声速混合层的法向速度脉动和雷诺应力峰值与无负载粒子时相近;而小质量载荷时,超声速混合层中心线及其附近的法向速度脉动得到较小的增强,而最大流向速度脉动却被削弱了19.29%。小Stokes数和中等质量载荷示踪粒子对原始无负载粒子时的流场影响相对较小,研究结论对高速流动PIV测试有着重要的参考价值。
  • 图  1  无量纲流向时均和脉动速度分布

    Figure  1.  Normalized streamwise mean and root mean square velocity distribution

    图  2  不同St数的气固双向耦合下的气相涡量场和粒子分布

    Figure  2.  Gas vorticity contours and particles distribution of gas-solid two-way coupled with different St numbers

    图  3  无量纲时均流向速度和温度分布

    Figure  3.  Normalized mean streamwise velocity and temperature distribution

    图  4  无量纲流向和法向脉动速度分布

    Figure  4.  Normalized root mean square streamwise and transverse velocity distribution

    图  5  无量纲雷诺应力分布

    Figure  5.  Normalized Reynolds stress distribution

    图  6  不同Φm气固双向耦合下的气相涡量场和粒子运动

    Figure  6.  Gas vorticity contours and particles motion of gas-solid two-way coupled with different Φm

    图  7  无量纲时均流向速度和温度分布

    Figure  7.  Normalized mean streamwise velocity and temperature distribution

    图  8  无量纲流向脉动速度分布

    Figure  8.  Normalized root mean square streamwise velocity

    图  9  无量纲法向脉动速度分布

    Figure  9.  Normalized root mean square transverse velocity

    图  10  无量纲雷诺应力分布

    Figure  10.  Normalized Reynolds stress distribution

    表  1  计算参数

    Table  1.   Computational parameters

    Case U/(m·s-1) p/kPa Ma Mac ρ/(kg·m-3)
    1 517
    408
    46 000 2.02
    1.39
    0.20 1.00
    0.76
    下载: 导出CSV
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出版历程
  • 收稿日期:  2016-09-20
  • 修回日期:  2016-10-30
  • 刊出日期:  2017-12-25

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