Analysis of flow and heat transfer at the interface region of a porous medium
From MaRDI portal
Publication:1093477
DOI10.1016/0017-9310(87)90171-2zbMath0628.76098OpenAlexW2047795940MaRDI QIDQ1093477
Publication date: 1987
Published in: International Journal of Heat and Mass Transfer (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0017-9310(87)90171-2
heat transfersaturated porous mediumconfluent hypergeometric functionstemperature distributionsinterface region
Lua error in Module:PublicationMSCList at line 37: attempt to index local 'msc_result' (a nil value).
Related Items (35)
Flow past and through a porous medium in a doubly connected region ⋮ Boundary conditions at fluid-permeable interfaces in porous media: a variational approach ⋮ Effect of prescribed heat sources on convective unsteady MHD flow of Williamson nanofluid through porous media: Darcy-Forchheimer model ⋮ Peculiar mean velocity profiles within a porous bed of an open channel ⋮ Turbulence structure of open channel flows over permeable and impermeable beds: A comparative study ⋮ Evaluation of oscillation-free fluid-porous interface treatments for segregated finite volume flow solvers ⋮ A Stokes-Brinkman model of the fluid flow in a periodic cell with a porous body using the boundary element method ⋮ Analysis of double slip model for a partially filled porous microchannel -- an exact solution ⋮ Conjugate free convection heat transfer analysis of a vertical plate fin embedded in non-Darcian porous media ⋮ A continuous one-domain framework for fluid flow in superposed clear and porous media ⋮ Dynamics of the three-dimensional Brinkman-Forchheimer-extended Darcy model in the whole space ⋮ Boundary-layer flow in a porous domain above a flat plate ⋮ Transient and non-Darcian effects on natural convection flow in a vertical channel partially filled with porous medium: analysis with Forchheimer-Brinkman extended Darcy model ⋮ Thermal boundary-layer solutions for forced convection in a porous domain above a flat plate ⋮ Analytical solution of forced convective heat transfer in tubes partially filled with metallic foam using the two-equation model ⋮ Forced convection in a fluid-saturated porous-medium channel with isothermal or isoflux boundaries ⋮ Analysis of heat flux bifurcation inside porous media incorporating inertial and dispersion effects -- an exact solution ⋮ A comprehensive analytical solution of macromolecular transport within an artery ⋮ Analysis of transport phenomena within PEM fuel cells - an analytical solution ⋮ Linear stability of a Berman flow in a channel partially filled with a porous medium ⋮ Transition layer thickness at a fluid-porous interface ⋮ Stability of mixed convection in an anisotropic vertical porous channel ⋮ Computational modeling of moving interfaces between fluid and porous medium domains ⋮ Mathematical and numerical modelling of a circular cross-flow filtration module ⋮ Modelling and simulation of energy transfer in a saturated flow through a porous medium ⋮ Numerical simulation of turbulent fluid flow and heat transfer characteristics in heat exchangers fitted with porous media ⋮ PIV measurements of flow through a model porous medium with varying boundary conditions ⋮ Mathematical model of micropolar fluid in two-phase immiscible fluid flow through porous channel ⋮ A non-primitive boundary element technique for modeling flow through non-deformable porous medium using Brinkman equation ⋮ Boundary conditions at the interface between fluid layer and fibrous medium ⋮ Global well-posedness of a 3D MHD model in porous media ⋮ A non-primitive boundary integral formulation for modeling flow through composite porous channel ⋮ Fluid mechanics of the interface region between two porous layers. ⋮ Numerical simulation of the effect of thermal dispersion on forced convection in a circular duct partly filled with a Brinkman‐Forchheimer porous medium ⋮ Enhancing forced convection by inserting porous substrate in the core of a parallel‐plate channel
This page was built for publication: Analysis of flow and heat transfer at the interface region of a porous medium