International audiencePartial differential equations with memory are challenging models for mass transport in porous media where fluid and tracer may be stored by the solid matrix, and then released. Moreover, integral transforms (generalizing time moments) of solutions to such models are linked to the corresponding transport parameters. Inverting that link provides a method to determine model parameters on the basis of solutions. It is checked using numerically generated profiles before passing to experimental data
We deal with an inverse problem of simultaneously identifying the space-dependent diffusion coeffici...
Several methods solve linear fractional partial differential equations. In this paper, it is present...
Over the years, several solutions to the problems of porous media flow have been developed. However,...
International audiencePartial differential equations with memory are challenging models for mass tra...
In this study, the homotopy perturbation transform method (HPTM) is performed to give analytical sol...
Datasets used by "Upscaling Solute Transport in Rough Single-Fractured Media with Matrix Diffusion U...
A flexible efficient and accurate inverse Laplace transform algorithm is developed. Based on the quo...
AbstractIn this study, the homotopy perturbation transform method (HPTM) is performed to give analyt...
Time-domain NMR, in one and higher dimensionalities, makes routine use of inversion algorithms to ge...
International audienceFractional partial differential equations provide models for sub-diffusion, am...
The fractional dispersion model for natural rivers, extended by including a first order reaction ter...
Transport equations with a nonlocal velocity field have been introduced as a continuum model for int...
L’étude expérimentale du transport de soluté dans les milieux poreux montre des écarts à la loi de F...
Fractional advection-dispersion equations are used in groundwater hydrology to model the transport o...
The non-Darcian flow and solute transport in geometrically nonlinear porous media are modeled with R...
We deal with an inverse problem of simultaneously identifying the space-dependent diffusion coeffici...
Several methods solve linear fractional partial differential equations. In this paper, it is present...
Over the years, several solutions to the problems of porous media flow have been developed. However,...
International audiencePartial differential equations with memory are challenging models for mass tra...
In this study, the homotopy perturbation transform method (HPTM) is performed to give analytical sol...
Datasets used by "Upscaling Solute Transport in Rough Single-Fractured Media with Matrix Diffusion U...
A flexible efficient and accurate inverse Laplace transform algorithm is developed. Based on the quo...
AbstractIn this study, the homotopy perturbation transform method (HPTM) is performed to give analyt...
Time-domain NMR, in one and higher dimensionalities, makes routine use of inversion algorithms to ge...
International audienceFractional partial differential equations provide models for sub-diffusion, am...
The fractional dispersion model for natural rivers, extended by including a first order reaction ter...
Transport equations with a nonlocal velocity field have been introduced as a continuum model for int...
L’étude expérimentale du transport de soluté dans les milieux poreux montre des écarts à la loi de F...
Fractional advection-dispersion equations are used in groundwater hydrology to model the transport o...
The non-Darcian flow and solute transport in geometrically nonlinear porous media are modeled with R...
We deal with an inverse problem of simultaneously identifying the space-dependent diffusion coeffici...
Several methods solve linear fractional partial differential equations. In this paper, it is present...
Over the years, several solutions to the problems of porous media flow have been developed. However,...