Titlebook: Recent Advances in Problems of Flow and Transport in Porous Media; J. M. Crolet,M. Hatri Book 1998 Springer Science+Business Media Dordrec

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Error Estimate for the Finite Volume Approximate of the Solution to a Nonlinear Convective Equation+div(..(.)) = 0, where . is a vector function depending on time and space. A “..” error estimate for an initial value in .(ℝ.) is shown for a large variety of finite volume monotoneous flux schemes, with an explicit or implicit time discretization. For this purpose, the error estimate is given for t

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Mathematical Investigation for Groundwater Pollutiond in the presence of solute transport and of heat transfer. The obtainde model is a system of coupled partial nonlinear equations of evolution type. The principal aim of this investigation is to treat theoretically the system obtained (existance and unicity of solution), within an appropriate functi

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Perfection of the Simulation of Freshwater / Saltwater Interface Motiond Galerkin formulation and the numerical methods solving both the steady and unsteady state problems. An algorithm decoupling the resolution in the unsteady state case is proposed and an efficient physical generation of boundary conditions at the coast is detailed. Several tests and comparisons of s

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Numerical Dispersivity in Modelling of Saltwater Intrusion into a Coastal Aquiferians, is characterized by the occurrence of negative values for the solute concentration and it is important to master this parasite effect in a simulation software. During the validation of such a software, this disturbance was studied in the case of the Henry’s problem. Several technical possibili

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