Galerkin representations and fundamental solutions for an axisymmetric microstretch fluid flow

DOI10.1017/S0022112008004485zbMath1156.76346OpenAlexW2066189298MaRDI QIDQ3616169

M. S. Faltas, E. A. Ashmawy, Hany H. Sherief

Publication date: 24 March 2009

Published in: Journal of Fluid Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s0022112008004485

Mathematics Subject Classification ID

Related Items (13)

Effect of magnetic field on a microstretch fluid drop embedded in an unbounded another microstretch fluid ⋮ Fundamental solutions for axi-symmetric translational motion of a microstretch fluid ⋮ Exact solution for the unsteady flow of a semi-infinite micropolar fluid ⋮ Stokes flow between two confocal rotating spheroids with slip ⋮ Slip in flows of power-law liquids past smooth spherical particles ⋮ Unsteady Couette flow of a micropolar fluid with slip ⋮ A general formula for the drag on a sphere placed in a creeping unsteady micropolar fluid flow ⋮ Stokes flow between eccentric rotating spheres with slip regime ⋮ A general formula for the drag on a solid of revolution body at low Reynolds numbers in a microstretch fluid ⋮ State space approach to magnetohydrodynamic flow of perfectly conducting micropolar fluid with stretch ⋮ Torque on a slip sphere rotating in a semi-infinite micropolar fluid ⋮ Stokes flow past an assemblage of slip eccentric spherical particle-in-cell models ⋮ Hydrodynamic potentials for the creeping motion of a microstretch fluid

Cites Work

• Stokes flow with slip caused by the axisymmetric motion of a sphere bisected by a free surface bounding a semi-infinite micropolar fluid
• A mathematical model of pulsatile flows of microstretch fluids in circular tubes
• Slip at the surface of a sphere translating perpendicular to a plane wall in micropolar fluid
• Drag in couple stress fluids
• Uniqueness results in the theory of microstretch fluids
• Representations in elastic dielectrics
• Simple microfluids
• Algebraic and exponential instabilities in a sheared micropolar granular fluid
• Drag on an axially symmetric body in the Stokes’ flow of micropolar fluid
• Slow steady rotation of an axially symmetric body in a micropolar fluid
• A spectral boundary element approach to three-dimensional Stokes flow
• Drag on spheres in micropolar fluids with non-zero boundary conditions for microrotations
• Fluids with microstretch
• Unnamed Item

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