Summary Applying the usual spatial discretization on the poroelastic quasi-static integral equations and using the Convolution Quadra-ture Method for the temporal discretization yields a boundary element time-stepping procedure. The proposed methodology is tested with an example for consolidation processes in a poroelastic half space. The algorithm shows no stability problems and behaves well over a broad range of time step sizes
In time-dependent boundary integral equations, a boundary element me\-thod in space can be coupled w...
A stable finite element scheme that avoids pressure oscillations for a three-field Biot’s model in p...
Biot's consolidation model in poroelasticity has a number of applications in science, medicine, and ...
International audienceThis paper aims at obtaining an advanced formulation of the time-domain Bounda...
Wave propagation phenomena in poroelastic continua are modeled with a Boundary Element (BE) formulat...
The accuracy of finite element solutions for the consolidation of porous media is influenced by the ...
This paper presents a domain boundary element formulation for inelastic saturated porous media with ...
The Boundary Element Method (BEM) is preferred to solve wave propagation problems in semi-infinite c...
We consider the wave equation in a time domain boundary integral formulation. To obtain a stable tim...
The report presents a modification of a time-step scheme on the nodes of Runge-Kutta methods for sol...
The solution to Biot's coupled consolidation theory is usually addressed by the Finite Element (FE) ...
International audienceThe site effects generated by topographical features are among the sources of ...
International audienceAn explicit time-stepping finite-difference scheme is presented for solving Bi...
We propose a new formulation along with a family of finite element schemes for the approximation of ...
International audienceViscoelastic solids may be effectively treated by the boundary element method ...
In time-dependent boundary integral equations, a boundary element me\-thod in space can be coupled w...
A stable finite element scheme that avoids pressure oscillations for a three-field Biot’s model in p...
Biot's consolidation model in poroelasticity has a number of applications in science, medicine, and ...
International audienceThis paper aims at obtaining an advanced formulation of the time-domain Bounda...
Wave propagation phenomena in poroelastic continua are modeled with a Boundary Element (BE) formulat...
The accuracy of finite element solutions for the consolidation of porous media is influenced by the ...
This paper presents a domain boundary element formulation for inelastic saturated porous media with ...
The Boundary Element Method (BEM) is preferred to solve wave propagation problems in semi-infinite c...
We consider the wave equation in a time domain boundary integral formulation. To obtain a stable tim...
The report presents a modification of a time-step scheme on the nodes of Runge-Kutta methods for sol...
The solution to Biot's coupled consolidation theory is usually addressed by the Finite Element (FE) ...
International audienceThe site effects generated by topographical features are among the sources of ...
International audienceAn explicit time-stepping finite-difference scheme is presented for solving Bi...
We propose a new formulation along with a family of finite element schemes for the approximation of ...
International audienceViscoelastic solids may be effectively treated by the boundary element method ...
In time-dependent boundary integral equations, a boundary element me\-thod in space can be coupled w...
A stable finite element scheme that avoids pressure oscillations for a three-field Biot’s model in p...
Biot's consolidation model in poroelasticity has a number of applications in science, medicine, and ...