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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語源學(xué)

Expertise

An Error Estimate for the Approximate Solution of a Porous Media Diphasic Flow Equatione time steps size parameters. The error estimate shows that the convergence of this scheme is possible with an unbounded CFL condition. This result is extended to other numerical fluxes and explicit scheme in [3].

prostatitis

Parameter’s Sensitivity in Water Storage Modelling for Unsaturated Soilsxtended by Buckingham (1907) to some infiltration flows in unsaturated porous media. The resulting equation, combined with the mass conservation law, involves a strong non linearity in some terms which generates some numerical disruptions that affect the simulation results.

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Mathematical Investigation for Groundwater Pollutionhe principal aim of this investigation is to treat theoretically the system obtained (existance and unicity of solution), within an appropriate functional framework. Thus we give the necessary mathematical conditions to be verified by the system’s data.

Afflict

Numerical Dispersivity in Modelling of Saltwater Intrusion into a Coastal Aquiferation software. During the validation of such a software, this disturbance was studied in the case of the Henry’s problem. Several technical possibilities have been reviewed and a better solution can be obtained.

Pastry

Antarctic

Adaptive Mesh for Two-Phase Flow in Porous Media algorithm is based on an IMPES method applied to a convergent and conservative finite volume scheme for the pressure equation, together with the finite difference schemes, upwind and MUSCL, for the transport equation on grids with local refinement.

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