Boundary conditions at a fluid-porous interface for a convective heat transfer problem: Analysis of the jump relations

DOI10.1016/j.ijheatmasstransfer.2011.01.033zbMath1219.80100OpenAlexW2023863632MaRDI QIDQ550788

Yong-Cai Geng, Sumit K. Garg

Publication date: 13 July 2011

Published in: International Journal of Heat and Mass Transfer (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ijheatmasstransfer.2011.01.033

zbMATH Keywords

convectionboundary conditionsinterfaceporous mediaexcess quantity

Mathematics Subject Classification ID

Related Items (2)

Spanwise turbulence structure over permeable walls ⋮ Analysis of heat flux bifurcation inside porous media incorporating inertial and dispersion effects -- an exact solution

Cites Work

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• Boundary conditions at a planar fluid-porous interface for a Poiseuille flow
• On the intrinsic nature of jump coefficients at the interface between a porous medium and a free fluid region
• Stability of natural convection in superposed fluid and porous layers: Equivalence of the one- and two-domain approaches
• Les modèles asymptotiques de la mécanique des fluides. I. (Asymptotic models of fluid dynamics)
• Heat transfer at the boundary between a porous medium and a homogeneous fluid
• Slip and no-slip temperature boundary conditions at the interface of porous, plan media: Convection
• Boundary conditions at a fluid-porous interface: an a priori estimation of the stress jump coefficients
• Microscopic flow near the surface of two-dimensional porous media. Part 1. Axial flow
• Microscopic flow near the surface of two-dimensional porous media. Part 2. Transverse flow
• The Diffuse Interface Approach in Materials Science
• The influence of wall permeability on turbulent channel flow
• Analysis of fluid flow and heat transfer interfacial conditions between a porous medium and a fluid layer.

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