![]() Masliyah, J.H., Bhattacharjee, S.: Electrokinetic and Colloid Transport Phenomena. Li, D., Ma, L., Dong, J., Li, K.: Time-periodic pulse electroosmotic flow of Jeffreys fluids through a microannulus. Li, S.K., Ghanem, A.H., Higuchi, W.I.: Pore charge distribution considerations in human epidermal membrane electroosmosis. Letelier, M.F., Barrera, C., Siginer, D.A., Stockle, J., Godoy, F., Rosas, C.E.: Bingham fluids: deformation and energy dissipation in triangular cross section tube flow. Cambridge University Press, Cambridge (2007) Leal, L.G.: Advanced Transport Phenomena. Laser, D.J., Santiago, J.G.: A review of micropumps. Kang, Y., Yang, C., Huang, X.: Dynamic aspects of electroosmotic flow in a cylindrical microcapillary. Kamei, K.I., Kato, Y., Hirai, Y., Ito, S., Satoh, J., Oka, A., Tsuchiya, T., Chen, Y., Tabata, O.: Integrated heart/cancer on a chip to reproduce the side effects of anti-cancer drugs in vitro. ![]() Jiménez, E., Escandón, J., Bautista, O., Méndez, F.: Start-up electroosmotic flow of Maxwell fluids in a rectangular microchannel with high zeta potentials. Jiang, Y., Qi, H., Xu, H., Jiang, X.: Transient electroosmotic slip flow of fractional Oldroyd-b fluids. Hsu, J.P., Kuo, Y.C., Tseng, S.: Dynamic interactions of two electrical double layers. Hilfer, R.: Applications of Fractional Calculus in Physics. Guyer, E.C.: Handbook of Applied Thermal Design. Green, N.G., Ramos, A., Gonzalez, A., Morgan, H., Castellanos, A.: Fluid flow induced by nonuniform AC electric fields in electrolytes on microelectrodes. įabian, T., O’Hayre, R., Litster, S., Prinz, F.B., Santiago, J.G.: Active water management at the cathode of a planar air-breathing polymer electrolyte membrane fuel cell using an electroosmotic pump. ĭutta, P., Beskok, A.: Analytical solution of time periodic electroosmotic flows: analogies to Stokes’ second problem. ĭaiguji, H., Yang, P., Szeri, A.J., Majumdar, A.: Electrochemomechanical energy conversion in nanofluidic channels. Wiley, New York (2002)īocquet, L., Charlaix, E.: Nanofluidics, from bulk to interfaces. īird, R., Stewart, W., Lightfoot, E.: Transport Phenomena. īharadwaj, G., Kaushal, M., Goel, V.: Heat transfer and friction characteristics of an equilateral triangular solar air heater duct using inclined continuous ribs as roughness element on the absorber plate. Īkyildiz, F.T., Siginer, D.A.: Exact solution of the startup electroosmotic flow of generalized Maxwell fluids in triangular microducts. Īhmad, J., Lashin, M.M.A., Usman, M., Asjad, M.I., Ali, A., Jarad, F., Muhammad, T.: Magnetic field effect on heat and momentum of fractional Maxwell nanofluid within a channel by power law kernel using finite difference method. Ībdulhameed, M., Adamu, G.T., Dauda, G.Y.: Modeling electro-osmotic flow and thermal transport of Caputo fractional Burgers fluid through a micro-channel. And the amplitude of the volumetric flow rate will be affected by all these parameters.Ībd Elmaboud, Y.: Electroosmotic flow of generalized Burgers’ fluid with Caputo–Fabrizio derivatives through a vertical annulus with heat transfer. ![]() The required time to reach a stable periodic oscillation depends on the assumed value of the fractional parameter, relaxation time, and angular Reynolds number. The results show that the sign of wall zeta-potential affects the shape of the velocity profile. Finally, a detailed discussion of the effects of some dimensionless parameters on the velocity profile and volumetric flow rate is given, with numerical and graphical interpretations. Under the action of an applied AC electric field, numerical solutions are derived for different cases considering different high-wall zeta-potential conditions. The finite difference method is applied to build the numerical model based upon the Navier–Stokes equations, fractional Maxwell constitutive equation, and Poisson–Boltzmann equation. The electroosmotic flow of fractional Maxwell fluid in microchannels with isosceles right-triangular cross-sections is presented in this paper.
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