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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
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 Solutions of the classical Boussinesq approximation of the Navier-Stokes equations. The diffusion equation and the effects
Limit Galerkin-Petrov Schemes for a Nonlinear Convection-Diffusion Equation Galerkin method) for approximating a quasilinear convection-diffusion equation in divergence form. A grid
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
On the global-in-time existence of a generalized solution to a free-boundary problemA problem with free (unknown) boundary for a one-dimensional diffusion-convection equation
Galerkin-petrov limit schemes for the convection-diffusion equation convection-diffusion equation. The method is based on the approximation of the integral identity that is used
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
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
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