Abstract

The coupled nonlinear equations, in rectangular Cartesian coordinates, governing the heat transfer and unsteady pressure-driven flow of a reactive variable viscosity fluid in a thin stationary slit, whose walls are porous, are derived and solved numerically using a semi-implicit finite difference scheme. The chemical kinetics and the temperature dependent viscosity are assumed to follow the Arrhenius rate law. Both numerical and graphical results are presented and discussed quantitatively with respect to various parameters embedded in the problem.

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