SHAPE EFFECTS ON THE DRAG FORCE AND MOTION OF NANO AND MICRO PARTICLES IN LOW REYNOLDS NUMBER FLOWS

被引:0
|
作者
Feng, Zhi-Gang [1 ]
Feng, Yusheng [1 ]
Andersson, Maria [1 ]
机构
[1] Univ Texas San Antonio, Dept Mech Engn, San Antonio, TX 78258 USA
关键词
SLOW VISCOUS MOTION; SPHERE PARALLEL; SHEAR-FLOW; PLANE WALL; SIMULATION;
D O I
暂无
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Particulate flows are commonly found in a variety of applications. For example, nanoparticles have been used in targeted drug delivery systems and improving heat transfer in nanofluids. Crucial to the development of technologies that incorporate nanoparticles is to understand the effect of a nanoparticle's shape on its motion. The effect of shape on nanoparticles used in drug delivery, in particular, is a very active area of experimental investigation. Also, the determination of the coefficients of hydrodynamic forces or drag forces on nanoparticles of different shapes is crucial in designing effective nanoparticle-mediated therapies. In this study we present a resolved discrete particle method (RDPM), which is also called the Direct Numerical Simulation (DNS), to investigate the effect of shape on drag force in a vicious fluid. Three different shapes of particles are studied: a sphere, a probate ellipsoid, and an oblate ellipsoid. These particles have the same volume and are placed in contact with the bottom wall in simple shear flows. Their drag forces are computed numerically; it is found that the particle shape has a significant effect on the drag forces. In the case of a spherical particle, our results agree very well with the analytical results found in the literature. The motion of three particles of the same volume but different shape in a simple shear flows are also simulated. It shows that different particle shapes cause particles to experience different hydrodynamics forces, leading them to different velocities and paths.
引用
收藏
页码:999 / 1004
页数:6
相关论文
共 50 条
  • [31] CFD and Experimental Investigations of Drag Force on Spherical Leak Detector in Pipe Flows at High Reynolds Number
    Guo, ShiXu
    Chen, Shili
    Huang, Xinjing
    Zhang, Yu
    Jin, Shijiu
    CMES-COMPUTER MODELING IN ENGINEERING & SCIENCES, 2014, 101 (01): : 59 - 80
  • [32] Kinematic viscosity measurement of granular flows via low Reynolds number cylinder drag experiment
    Fleischhauer, Eric
    Dahlberg, Jerry L.
    Solomon, Jason M.
    Keanini, Russell G.
    Tkacik, Peter T.
    MEASUREMENT SCIENCE AND TECHNOLOGY, 2019, 30 (05)
  • [33] CAN THE HISTORY FORCE BE NEGLECTED FOR THE MOTION OF PARTICLES AT HIGH SUBCRITICAL REYNOLDS NUMBER RANGE?
    Rostami, Mohammad
    Ardeshir, Abdullah
    Ahmadi, Goodarz
    Thomas, Peter Joerg
    INTERNATIONAL JOURNAL OF ENGINEERING, 2006, 19 (01): : 23 - 34
  • [34] Development of a drag force correlation for assemblies of cubic particles: The effect of solid volume fraction and Reynolds number
    Chen, Y.
    Mueller, C. R.
    CHEMICAL ENGINEERING SCIENCE, 2018, 192 : 1157 - 1166
  • [35] The Hindered Settling Velocity of Particles of Any Shape in Low Reynolds Number Flow
    Mendez, Yuri
    FLUIDS, 2023, 8 (01)
  • [36] THE UNSTEADY FORCE ON A BODY AT LOW REYNOLDS-NUMBER - THE AXISYMMETRIC MOTION OF A SPHEROID
    LAWRENCE, CJ
    WEINBAUM, S
    JOURNAL OF FLUID MECHANICS, 1988, 189 : 463 - 489
  • [37] Force and flow structures of a wing performing flapping motion at low Reynolds number
    J. Tang
    M. Sun
    Acta Mechanica, 2001, 152 : 35 - 48
  • [38] Force and flow structures of a wing performing flapping motion at low Reynolds number
    Tang, J
    Sun, M
    ACTA MECHANICA, 2001, 152 (1-4) : 35 - 48
  • [39] Numerical investigation of Reynolds number and scaling effects in micro-channels flows
    Salah, S. A
    Filali, E. G.
    Djellouli, S.
    JOURNAL OF HYDRODYNAMICS, 2017, 29 (04) : 647 - 658
  • [40] Gravitational and zero-drag motion of a spheroid adjacent to an inclined plane at low Reynolds number
    Hsu, Richard
    Ganatos, Peter
    Journal of Fluid Mechanics, 1994, 268 : 267 - 292