Slow motion of a sphere moving normal to two infinite parallel plane walls in a micropolar fluid
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Publication:534851
DOI10.1016/j.mcm.2010.09.003zbMath1211.76012OpenAlexW2035814095MaRDI QIDQ534851
Hany H. Sherief, M. S. Faltas, E. A. Ashmawy
Publication date: 10 May 2011
Published in: Mathematical and Computer Modelling (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.mcm.2010.09.003
Related Items (8)
Exact solution for the unsteady flow of a semi-infinite micropolar fluid ⋮ Slow motion of spherical droplet in a micropolar fluid flow perpendicular to a planar solid surface ⋮ Creeping motion of a micropolar fluid between two sinusoidal corrugated plates ⋮ Interaction of two spherical particles rotating in a micropolar fluid ⋮ Stokes flow between two confocal rotating spheroids with slip ⋮ A general formula for the drag on a sphere placed in a creeping unsteady micropolar fluid flow ⋮ Hydrodynamic interaction between two rotating spheres in an incompressible couple stress fluid ⋮ Motion of a slip spherical particle near a planar micropolar-viscous interface
Cites Work
- A drag formula revisited
- Slip at the surface of a sphere translating perpendicular to a plane wall in micropolar fluid
- Micropolar fluids. Theory and applications
- Simple microfluids
- A strong interaction theory for the creeping motion of a sphere between plane parallel boundaries. Part 1. Perpendicular motion
- Drag on an axially symmetric body in the Stokes’ flow of micropolar fluid
- Drag force on a sphere moving towards a corrugated wall
- Microcontinuum Field Theories
- Slow motion of an arbitrary axisymmetric body along its axis of revolution and normal to a plane surface
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