On velocity response of tracing particles in laser based velocimetry to complex flows, 2, numerical analysis of sliding velocity of tracing particles in various flows
-
摘要: 以修正后适用于高颗粒雷诺数的粒子非恒定运动方程为基础,将该方程无量纲化,定义了一般流场中粒子跟随性的概念,给出了粒子跟随性的数学表述。据此对典型流场中粒子的运动进行了数值计算,并定量分析了粒径、密度等参数对不同流动中示踪粒子跟随特性的影响。Abstract: Application of the laser-based velocimetry to experimental researches of flows is closely involved in tracking ability of particles whose density or initial velocity is different from that of fluid.Based on the non-dimensional particle transient motion equation for high particle Reynolds number, a concept of velocity of small particles in response to arbitrary flows are pre sented and described mathematically.In various typical flows, the particle's transient motions are investigated numerically, and the effects of several parameters, such as particle diameter and density, on particle's velocity in responses to flows are analyzed quantitatively.
-
-
[1] Huang Shehua, Li Wei, Cheng Liangjun.On equation of discrete solid particles's motion in arbitrary flow field and its properties[J].Applied Mathem atics and Mechanics, 2000, 2(3):297-310. [2] 黄社华.湍流激光测量中异质粒子的跟随性研究[D].北京:北京大学(博士后出站报告), 1999,10. [3] Odar F.Verification of the proposed equation of the forces on a sphere accelerating in a viscous fluid[J]. J Fluid, 1966, 25(3):591-592. [4] Tsuji Y, et al.Experiments on the unsteady drag and wake of a sphere at hight Reynolds number[J].Int J Multiphase Flow, 1991, 17:343-354. [5] Mei R.An approximate expression for the shear lift force on a sphe rical particle at finite Reynolds number[J].Int J Multiphase Flow, 1992, 18(1):1 45-148. [6] 舒玮.湍流中散射粒子的跟随性[A].第二届全国流体力学会议论文集[C].北京:科学出版社, 1983. [7] Mei R.Velocity fidelity of flow tracer particles[J].Experiments in Flui ds, 1996, 22:1-13. [8] 黄社华, 魏庆鼎.激光测速粒子对复杂流动的响应特性研究-Ⅰ颗粒非恒定运动数学模型及其数值方法[J].水科学进展, 2003, 1 4(1):20-27.
计量
- 文章访问数: 124
- HTML全文浏览量: 25
- PDF下载量: 499