Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
661618 | International Journal of Heat and Mass Transfer | 2006 | 11 Pages |
Abstract
The mixed convection over a vertical surface adjacent to a fluid saturated porous medium and having the temperature distribution Tw(x) = T∞ + T0 · (x/L)λ is considered in the boundary-layer and Boussinesq approximation for the value λ = −1/3 of the power-law exponent. It is shown that in the whole range −∞ < ε < +∞ of the mixed convection parameter ε an infinite number of solutions exist which are associated with different values of the dimensionless wall temperature gradient θ′(0) ≡ h. These solutions are investigated analytically and numerically in detail. The effect of a thermodynamic requirement on the existence domain of the physical solutions is discussed in the context of results reported by other authors.
Related Topics
Physical Sciences and Engineering
Chemical Engineering
Fluid Flow and Transfer Processes
Authors
E. Magyari, Emad H. Aly,