Contaminant transport through a saturated porous medium in a semi-infinite domain is studied in order to simulate an experimental apparatus mainly constituted by a chamber filled with a glass beads bed. The general solution of the advection dispersion equation in a porous medium was obtained by utilizing the Jacobi \u3b83 Function. The analytical solution here presented has been provided when the inlet (Dirac) and the boundary conditions (Dirichelet, Neumann, and mixed types) are fixed. The proposed solution was used to study experimental data and to estimate the transport parameters
In this study, analytical models for predicting groundwater contamination in isotropic and homogeneo...
A new semi-analytical solution to the advection–dispersion–reaction equation for modelling solute tr...
A two-dimensional model, which provides approximate description of time-dependent transport, is pres...
We study a uniform flow in a parallel plate geometry to model contaminant transport through a satura...
In this paper the authors study a simulation model for an uniform flow in a parallel plate geometry ...
This study develops a mathematical model for one-dimensional solute transport of miscible type conta...
The parallel plate geometry has been considered to analytically solve the advection – dispersion equ...
The transport mechanism of contaminated groundwater has been a problematic issue for many decades, m...
This paper examines the problem of the nonreactive advective transport of a contaminant that is intr...
In this note we present some simulations and some analytical solutions, in closed form, of the advec...
An anlytical solution to the advection-dispersion equation has been developed by Ogata assuming the ...
This thesis presents the results of two-dimensional, transient flow/chemical transport experiments. ...
A theoretical and experimental investigation of the transport parameters of particles flowing throug...
The paper presents certain nonclassical analytical solutions for describing the onedimensional advec...
Analytical solutions of the advection-dispersion equation and related models are indispensable for p...
In this study, analytical models for predicting groundwater contamination in isotropic and homogeneo...
A new semi-analytical solution to the advection–dispersion–reaction equation for modelling solute tr...
A two-dimensional model, which provides approximate description of time-dependent transport, is pres...
We study a uniform flow in a parallel plate geometry to model contaminant transport through a satura...
In this paper the authors study a simulation model for an uniform flow in a parallel plate geometry ...
This study develops a mathematical model for one-dimensional solute transport of miscible type conta...
The parallel plate geometry has been considered to analytically solve the advection – dispersion equ...
The transport mechanism of contaminated groundwater has been a problematic issue for many decades, m...
This paper examines the problem of the nonreactive advective transport of a contaminant that is intr...
In this note we present some simulations and some analytical solutions, in closed form, of the advec...
An anlytical solution to the advection-dispersion equation has been developed by Ogata assuming the ...
This thesis presents the results of two-dimensional, transient flow/chemical transport experiments. ...
A theoretical and experimental investigation of the transport parameters of particles flowing throug...
The paper presents certain nonclassical analytical solutions for describing the onedimensional advec...
Analytical solutions of the advection-dispersion equation and related models are indispensable for p...
In this study, analytical models for predicting groundwater contamination in isotropic and homogeneo...
A new semi-analytical solution to the advection–dispersion–reaction equation for modelling solute tr...
A two-dimensional model, which provides approximate description of time-dependent transport, is pres...