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• W4200568893 endingPage "104730" @default.
• W4200568893 startingPage "104730" @default.
• W4200568893 abstract "Inspired from the wide engineering applications of ferrofluids, we investigated the ferrofluid microchannel flows subject to a gradient magnetic field applied perpendicular to the channel walls. The ferrohydrodynamic problem encompassing the Fokker-Planck magnetization equation in a Couette-Poiseuille configuration is solved numerically. The velocity and spin profiles, vorticity, magnetization, flow rate, and stresses acting on the moving plate are examined for favorable and unfavorable field gradients, as well as the adding of different pressure gradients. We show that the steady gradient magnetic fields promote the flow of both pure Couette and Couette-Poiseuille flows in the microchannel geometry. The increment of the velocity attains 35% and the resulting volumetric flow rate increases by about 24% at the most. This phenomenon was only observed in ferrofluid flows subject to high frequency AC magnetic fields or temperature gradient field in the past. The backflow occurs in normal Couette-Poiseuille flows can be completely suppressed by the gradient fields and the flow separation disappears correspondingly. The gradient magnetic fields are able to enhance the effect of magnetization relaxation and dramatically increase the magnetic stress and reduce the shear stress by comparison with the cases subject to uniform magnetic fields, yet the tradeoff between them leads to a rise in the total tangential stress acting on the moving plate." @default.
• W4200568893 created "2021-12-31" @default.
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• W4200568893 date "2022-02-01" @default.
• W4200568893 modified "2023-10-16" @default.
• W4200568893 title "Promotion of ferrofluid microchannel flows by gradient magnetic fields" @default.
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• W4200568893 doi "https://doi.org/10.1016/j.jnnfm.2021.104730" @default.
• W4200568893 hasPublicationYear "2022" @default.
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