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NUMERICAL SIMULATION OF THE WATER SATURATION AT THE INTERFACE BETWEEN HOMOGENEOUS POROUS MEDIUM
(UNIV AUTONOMA METROPOLITANA-IZTAPALAPA, 2013)
Plane viscous flows in a porous medium.
(2011-10-13)
The methods employed by Martin [1971] and Chandna et al. [1982] to steady plane flows have
been applied to the plane viscous flows in a porous medium using the Darcy - Brinkman -
Lapwood equation. Various flows and ...
Free convection effects on mhd flow past an infinite vertical accelerated plate embedded in porous media with constant heat flux.
(2011-10-13)
This paper analyses the free convection flow of a viscous incompressible fluid past an infinite
vertical accelerated plate embedded in porous medium with constant heat flux in the presence
of transverse magnetic field. ...
Random walks and the porous medium equation
(UNION MATEMATICA ARGENTINA, 2009)
A comparative study of porous medium CFD models for flow diverter stents: Advantages and shortcomings
(Wiley Blackwell Publishing, Inc, 2018-12)
In computational fluid dynamics, there is a high interest in modeling flow diverter stents as porous media due to its reduced computational loads. One of the main difficulties of such models is proper parameter setup. Most ...
Near-field asymptotics for the porous medium equation in exterior domains: The critical two-dimensional case
(Society for Industrial and Applied Mathematics, 2018-09)
We consider the porous medium equation in an exterior two-dimensional domain that excludes a hole, with zero Dirichlet data on its boundary. Gilding and Goncerzewicz proved in 2007 that in the far-field scale, which is the ...
Approximate solution for non-darcy transient film condensation in a porous medium
(1997-12-01)
The problem of non-darcian transient film condensation adjacent to a vertical flat plate embedded in a porous medium has been considered. The governing equation for the boundary layer thickness was obtained by an integral ...
HOW LONG DOES IT TAKE FOR A GAS TO FILL A POROUS CONTAINER
(AMER MATHEMATICAL SOC, 1994)
Let us consider the problem u(t)(x, t) = Delta u(m)(x, t) for (x,t) epsilon D x [0, +infinity), u(x, 0)= u(0)(x) for x epsilon D, and (partial derivative u(m)/partial derivative n)(x, t) = h(x, t) for (x, t) epsilon partial ...