Stokes flow between two confocal rotating spheroids with slip
From MaRDI portal
Publication:396176
DOI10.1007/s00419-011-0602-4zbMath1293.76051OpenAlexW2048939952MaRDI QIDQ396176
E. A. Ashmawy, M. S. Faltas, Hany H. Sherief
Publication date: 8 August 2014
Published in: Archive of Applied Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00419-011-0602-4
Related Items
Steady rotation of an axially symmetric porous particle about its axis of revolution in a viscous fluid using Brinkman model ⋮ Fully developed natural convective micropolar fluid flow in a vertical channel with slip ⋮ Hydrodynamic interaction between two rotating spheres in an incompressible couple stress fluid ⋮ Slow steady rotation of an approximate sphere in an approximate spherical container with slip surfaces ⋮ Effect of permeability of Brinkman flow on thermophoresis of a particle in a spherical cavity ⋮ Torque on a slip sphere rotating in a semi-infinite micropolar fluid ⋮ Effects of inertia on the slow rotation of a slip spherical particle ⋮ Slow rotation of a spherical particle in an eccentric spherical cavity with slip surfaces
Cites Work
- Unnamed Item
- Unnamed Item
- Axisymmetric creeping motion of a slip spherical particle in a nonconcentric spherical cavity
- Slow motion of a sphere moving normal to two infinite parallel plane walls in a micropolar fluid
- Slip at the surface of a sphere translating perpendicular to a plane wall in micropolar fluid
- Creeping-flow rotation of a slip spheroid about its axis of revolution
- Slow steady rotation of axially symmetric bodies in a viscous fluid
- Apparent slip flows in hydrophilic and hydrophobic microchannels
- Galerkin representations and fundamental solutions for an axisymmetric microstretch fluid flow
- Slip at the surface of a translating–rotating sphere bisected by a free surface bounding a semi-infinite viscous fluid: Removal of the contact-line singularity
- A strong interaction theory for the creeping motion of a sphere between plane parallel boundaries. Part 1. Perpendicular motion
- A strong interaction theory for the creeping motion of a sphere between plane parallel boundaries. Part 2. Parallel motion
- A moving fluid interface on a rough surface
- Stokes flow past finite coaxial clusters of spheres in a circular cylinder
- Corner flow in the sliding plate problem
- Axially symmetric motion of a stratified, rotating fluid in a spherical annulus of narrow gap
- A new technique for treating multiparticle slow viscous flow: axisymmetric flow past spheres and spheroids
- On the no-slip boundary condition
- Viscous and resistive eddies near a sharp corner
This page was built for publication: Stokes flow between two confocal rotating spheroids with slip