MHD flow of an Oldroyd-B fluid between eccentric rotating disks

DOI10.1016/S0020-7225(99)00010-5zbMath1210.76215MaRDI QIDQ532305

H. Volkan Ersoy

Publication date: 27 April 2011

Published in: International Journal of Engineering Science (Search for Journal in Brave)

Mathematics Subject Classification ID

Magnetohydrodynamics and electrohydrodynamics (76W05)

Related Items (10)

Hall and heat transfer effects on the steady flow of a generalized Burgers' fluid induced by a sudden pull of eccentric rotating disks ⋮ Magnetohydrodynamics flow of a Burgers' fluid in an orthogonal rheometer ⋮ Hydromagnetic flow between two porous disks rotating about non-coincident axes ⋮ Fast evaluation for magnetohydrodynamic flow and heat transfer of fractional Oldroyd‐B fluids between parallel plates ⋮ On exact solution of unsteady MHD flow of a viscous fluid in an orthogonal rheometer ⋮ Casson fluid flow due to non-coaxial rotation of a porous disk and the fluid at infinity through a porous medium ⋮ MHD flow of an Oldroyd-B fluid due to non-coaxial rotations of a porous disk and the fluid at infinity ⋮ A note on the flow of a Burgers' fluid in an orthogonal rheometer ⋮ Effects of Hall current and heat transfer on MHD flow of a Burgers fluid due to a pull of eccentric rotating disks ⋮ On accelerated flows of a viscoelastic fluid with the fractional Burgers' model

Cites Work

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• A numerical study of the flow of a K-BKZ fluid between plates rotating about non-coincident axes
• On the flow of a simple fluid in an orthogonal rheometer
• MHD flow of a second grade fluid in an orthogonal rheometer
• Flow and stability of a second grade fluid between two parallel plates rotating about noncoincident axes
• The flow of a second order fluid between rotating parallel plates
• An exact solution of the Navier-Stokes equation. The vortex with curvilinear axis
• Flow of viscoelastic fluids between rotating disks
• Unsteady viscous flow between eccentric rotating disks
• Flow of a BKZ Fluid in an Orthogonal Rheometer
• On the formulation of rheological equations of state
• Rheometrical flow systems Part 2. Theory for the orthogonal rheometer, including an exact solution of the Navier-Stokes equations

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