Results 21 to 30 of about 135,655 (317)
β-cyclodextrin assists salt-resistance polymer flooding: Injectivity improvement
Polymer flooding method has attracted wide attentions in petroleum industry because of its relatively simple process equipment, low cost of agents and good performance on enhancing oil recovery.
Shengwang Yuan
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There are several natural and industrial applications where turbulent flows over compact porous media are relevant. However, the study of such flows is rare.
James Kofi Arthur
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The flow and heat transfer fields of a nanofluid within V-shaped cavity are analyzed using the incompressible smoothed particle hydrodynamic (ISPH) scheme.
Zehba A.S. Raizah +2 more
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“Flow of Electrolytes in a Porous Medium” [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shelukhin, V. V., Amirat, Yu.
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Using the porous medium to improve the forced convective heat transfer in the channel and its numerical analysis with lattice Boltzmann method [PDF]
In this paper, numerical analysis of flow and heat transfer in a two-dimensional channel with porous medium and based on the lattice Boltzmann method is performed.
Mohammad Taghilou +2 more
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Modeling Immiscible Fluid Displacement in a Porous Medium Using Lattice Boltzmann Method
The numerical investigation of the interpenetrating flow dynamics of a gas injected into a homogeneous porous media saturated with liquid is presented.
Magzhan Atykhan +3 more
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Development of a high performance flexible porous burner (FPMB) with an adjustable cooling effect
A high performance flexible porous medium burner that can burn gaseous and liquid fuel with different type of flames (premixed and non-premixed) is proposed.
S. Juntron, S. Jugjai
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Quenching for Porous Medium Equations
This paper studies the following two porous medium equations with singular boundary conditions. First, we obtain that finite time quenching on the boundary, as well as kt blows up at the same finite time and lower bound estimates of the quenching time of the equation kt = (kn)xx + (1 − k)−α, (x,t) ∈ (0,L) × (0,T) with (kn)x (0,t) = 0, (kn)x (L,t) = (
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Mechanisms of dispersion in a porous medium [PDF]
This paper studies the mechanisms of dispersion in the laminar flow through the pore space of a three-dimensional porous medium. We focus on preasymptotic transport prior to the asymptotic hydrodynamic dispersion regime, in which solute motion may be described by the average flow velocity and a hydrodynamic dispersion coefficient.
M. Dentz, M. Icardi, J. J. Hidalgo
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A Radó theorem for the porous medium equation [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dmitry Fedchenko, Nikolai Tarkhanov
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