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The numerical solution has been compared with experimental data obtained from radial flow between two parallel disks.
A theoretical solution for radial flow of Yield-Power-Law (Herschel Bulkley) fluids between two parallel disks is presented.
Leider and Bird (1974) and Hamza (1988) extended the pioneering work of Stefan (1874) for flow between two parallel disks.
Shaban et al. [10] proposed a Tau modification of the homotopy analysis method to study the magneto-hydrodynamic squeezing flow between two parallel disks with suction or injection.
Joneidi et al. (2010) analyzed the effects of suction/injection and squeeze Reynolds number on the magnetohydrodynamic flow between two parallel disks.
Further, Hussain et al. (2012) examined the unsteady MHD flow and heat transfer of a viscous fluid squeezed between two parallel disks.
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The reactor used consisted of two parallel disks made from reticulated vitreous carbon, with the downstream disk coated with platinum and rhodium.
Lorenz applied the magnetic fields to ferrofluids in a Hele-Shaw cell, where flows are constrained to two dimensions in a small gap between two parallel glass disks.
The prototype consists of two parallel disk electrodes separated by an electrically insulating spacer, to create the particle classification zone.
For example, Rasmussen [5] numerically studied the problem of the steady viscous symmetric flow between two parallel porous coaxial disks.
The chassis is composed of three parallel disks having a radius of 140 mm and placed at three different levels spaced 100 mm.
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between two parallel screens
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