We present a mixed finite element formulation for the spatial discretization in dynamic analysis of non-isothermal variably saturated porous media using different order of approximating functions for solid displacements and fluid pressures/temperature. It is known in fact that there are limitations on the approximating functions Nu and Np for dis- placements and pressures if the Babuska-Brezzi convergence conditions or their equivalent [1] are to be satisfied. Although this formulation complicates the numerical implementa- tion compared to equal order of interpolation, it provides competitive advantages e.g. in speed of computation, accuracy and convergence
We analyze the semidiscrete mixed nite element methods for parabolic integro-dierential equations wh...
We introduce a numerical method for the approximation of linear poroelasticity equations, representi...
A mixed finite element formulation for efficiently computing the velocity field for fluid flows in p...
AbstractMiscible displacement in porous media is modeled by a nonlinear coupled system of two partia...
AbstractAn approximation scheme is defined for incompressible miscible displacement in porous media....
In the general mixed finite element analysis for the porous media, a fluid is assumed to be nearly i...
This contribution is concerned with a new mixed finite element formulation for geometrically linear ...
A simple time integration scheme is presented, able to take into account a particular nonlinearity o...
A simple time integration scheme is presented, able to take into account a particular nonlinearity o...
A simple time integration scheme is presented, able to take into account a particular nonlinearity o...
A simple time integration scheme is presented, able to take into account a particular nonlinearity o...
This contribution is concerned with a new mixed finite element formulation for geometrically linear ...
This paper is devoted to the mathematical modelling and numerical simulation of basic mechanisms tha...
This work presents the development of a fully coupled mathematical and numerical model for the analy...
Mixed finite element discritizations for problems arising in flow in porous medium applications are ...
We analyze the semidiscrete mixed nite element methods for parabolic integro-dierential equations wh...
We introduce a numerical method for the approximation of linear poroelasticity equations, representi...
A mixed finite element formulation for efficiently computing the velocity field for fluid flows in p...
AbstractMiscible displacement in porous media is modeled by a nonlinear coupled system of two partia...
AbstractAn approximation scheme is defined for incompressible miscible displacement in porous media....
In the general mixed finite element analysis for the porous media, a fluid is assumed to be nearly i...
This contribution is concerned with a new mixed finite element formulation for geometrically linear ...
A simple time integration scheme is presented, able to take into account a particular nonlinearity o...
A simple time integration scheme is presented, able to take into account a particular nonlinearity o...
A simple time integration scheme is presented, able to take into account a particular nonlinearity o...
A simple time integration scheme is presented, able to take into account a particular nonlinearity o...
This contribution is concerned with a new mixed finite element formulation for geometrically linear ...
This paper is devoted to the mathematical modelling and numerical simulation of basic mechanisms tha...
This work presents the development of a fully coupled mathematical and numerical model for the analy...
Mixed finite element discritizations for problems arising in flow in porous medium applications are ...
We analyze the semidiscrete mixed nite element methods for parabolic integro-dierential equations wh...
We introduce a numerical method for the approximation of linear poroelasticity equations, representi...
A mixed finite element formulation for efficiently computing the velocity field for fluid flows in p...