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Spectral approximation for a nonlinear partial differential equation arising in thin film flow of a non-Newtonian fluid
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Spectral approximation for a nonlinear partial differential equation arising in thin film flow of a non-Newtonian fluid

FTalay Akyildiz, Dennis Siginer, Huseyin Kaplan and Fahir Talay Akyildiz
Communications in nonlinear science & numerical simulation, Vol.17(1), pp.35-44
01/01/2012

Abstract

Approximation Constants Drainage Mathematical analysis Nonlinearity Oscillations Partial differential equations Thin films
Start-up thin film flow of fluids of grade three over a vertical longitudinally oscillating solid wall in a porous medium is investigated. The governing non-linear partial differential equation representing the momentum balance is solved by the Fourier-Galerkin approximation. The effect of the porosity, material constants as well as oscillations on the drainage rate and flow enhancement is explored and clarified.

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