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Mathematical models of a diffusion-convection in porous mediaMathematical models of a diffusion-convection in porous media are derived from the homogenization
Analysis of Characteristics of Two-Layer Convective Flows with Diffusive Type Evaporation Based on Exact SolutionsThe theoretical approaches for mathematical modelling of the convective flows with mass transfer
Compactness result for periodic structures and its application to the homogenization of a diffusion-convection equationCompactness result for periodic structures and its application to the homogenization of a diffusion-convection
Limit Galerkin-Petrov Schemes for a Nonlinear Convection-Diffusion Equation Galerkin method) for approximating a quasilinear convection-diffusion equation in divergence form. A grid
Hybridized schemes of the discontinuous Galerkin method for stationary convection–diffusion problems© 2016, Pleiades Publishing, Ltd.For stationary linear convection–diffusion problems, we construct
Discontinuous Galerkin schemes for nonstationary convection-diffusion problems nonstationary convection- diffusion problem based on combination of discontinues Galerkin method for time
HDG schemes for stationary convection-diffusion problems© Published under licence by IOP Publishing Ltd.For stationary linear convection-diffusion problems
Numerical simulation of oxidation processes in a cross-flow around tube bundles, the corresponding convection–diffusion equation is applied. The key point of the model is related to the description
A new periodic cell model of aerosol diffusion deposition in a fibrous filterA new periodic cell model for the convective-diffusive transport of small aerosol particles in a
An accurate simplified data treatment for the initial adsorption kinetics in conditions of laminar convection in a slit: Application to protein adsorption.03%. These approximations lead to an easy determination of the adsorption constant and diffusion coefficient D of the solute
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