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A numerical solution of the vertical boundary-layer equations in a horizontally heated porous cavity

โœ Scribed by P. G. Daniels


Publisher
Springer
Year
1983
Tongue
English
Weight
632 KB
Volume
17
Category
Article
ISSN
0022-0833

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โœฆ Synopsis


A numerical scheme for the solution of the vertical boundary-layer equations in a two-dimensional horizontally heated cavity filled with a porous medium is described. A novel feature of the problem is that although the equations are parabolic, the core boundary conditions at the edge of the layer are not specified a priori. Instead the core stream function and temperature profiles must satisfy certain symmetry conditions requiring an iterative approach in the numerical scheme. The results confirm the possibility of the frequently assumed hypothesis in cavity flows that the vertical boundary layers empty into the core and thus complete the main flux circulfition in the cavity. The numerical results are compared with both asymptotic and approximate solutions of the equations.


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Abstraet--In the present study, a new numerical model is proposed to analyze solid-liquid phase change heat transfer in a complicated geometry. The present model can treat the solid/liquid phase change heat transfer with/without porous media, as well as conventional transient natural convection with