Abstract

The laminar incompressible flow in a two-dimensional channel with two equally porous walls has been discussed previously by the author [1, 2]. In this paper the heat-transfer problem of a discontinuous change in wall temperature is solved. It is found that for small suction Reynolds numbers the limiting Nusselt number Nu ∞ increases linearly with the suction Reynolds number. In particular injection reduces whereas suction increases the Nusselt number.

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