Summary
The work involves the numerical simulation of forced convective incompressible flow through porous media, and the associated transport processes. A full general model for the momentum equation was employed. The mathematical model for energy transport was based on the two-phase equation model which assumes no local thermal equilibrium between the fluid and the solid phases. The investigation covered inertial effects, boundary effects, porosity variation effects, thermal dispersion effects, validity of local thermal equilibrium assumption and two-dimensionality effects on the transport processes in porous media. The results are presented.
Details
- Original title: Analysis of dispersion effects and non-thermal equilibrium, non-Darcian, variable porosity incompressible flow through porous media.
- Record ID : 1995-0109
- Languages: English
- Source: International Journal of Heat and Mass Transfer - vol. 37 - n. 6
- Publication date: 1994/04
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Indexing
- Themes: Mass transfer
- Keywords: Calculation; Mass transfer; Liquid; Heat transfer; Simulation; Porous medium; Forced convection
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Heat transfer between a fluid-saturated porous ...
- Author(s) : BROUWERS H. J. H.
- Date : 1994/04
- Languages : English
- Source: International Journal of Heat and Mass Transfer - vol. 37 - n. 6
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Flow and heat transfer control over an external...
- Author(s) : HUANG P. C., VAFAI K.
- Date : 1993/11
- Languages : English
- Source: International Journal of Heat and Mass Transfer - vol. 36 - n. 16
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A UNIFIED SIMILARITY TRANSFORMATION FOR FREE, F...
- Author(s) : NAKAYAMA A., POP I.
- Date : 1991/02
- Languages : English
- Source: International Journal of Heat and Mass Transfer - vol. 34 - n. 2
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Fully developed forced-convection heat transfer...
- Author(s) : KAMIUTO K., SAITOH S.
- Date : 1994/08
- Languages : English
- Source: JSME int. J., B - vol. 37 - n. 3
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Empirical correlation equations for heat transf...
- Author(s) : FAND R. M., VARAHASAMY M., GREER L. S.
- Date : 1993/12
- Languages : English
- Source: International Journal of Heat and Mass Transfer - vol. 36 - n. 18
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