International audienceThis work presents a time-truncation scheme, based on the Lagrange interpolation polynomial, for the solution of the two-dimensional scalar wave problem by the time-domain boundary element method. The aim is to reduce the number of stored matrices, due to the convolution integral performed from the initial time to the current time, and to keep a compromise between computational economy and efficiency and the numerical accuracy. In order to verify the accuracy of the proposed formulation, three examples are presented and discussed at the end of the article
In this work the direct boundary element method is applied to solve transient wave propagation probl...
In this paper we consider wave propagation problems in two-dimensional unbounded domains, including ...
In this contribution, a novel temporal discretization scheme for time domain boundary integral equat...
International audienceThis work is concerned with the development of a D-BEM approach to the solutio...
La méthode des éléments frontières pour l’équation des ondes (BEM) est utilisée en acoustique eten é...
We consider the wave equation in a time domain boundary integral formulation. To obtain a stable tim...
Many important physical applications are governed by the wave equation. The formulation as time doma...
Time-domain Boundary Element Methods (BEM) have been successfully used in acoustics, optics and ela...
International audienceThe present paper describes a procedure that improves efficiency, stability an...
This study considers the stability of time domain BEMs for the wave equation in 2D. We show that the...
In this short note alternative time domain boundary integral equations (TDBIE) for the scalar wave e...
AbstractLinear hyperbolic partial differential equations in a homogeneous medium, e.g., the wave equ...
Abstract Time domain Boundary Element formulations are very well suited to treat wave propagation ph...
In this paper we consider wave propagation problems in two-dimensional unbounded domains, including...
We consider the retarded potential boundary integral equation, arising from the 3D Dirichlet exterio...
In this work the direct boundary element method is applied to solve transient wave propagation probl...
In this paper we consider wave propagation problems in two-dimensional unbounded domains, including ...
In this contribution, a novel temporal discretization scheme for time domain boundary integral equat...
International audienceThis work is concerned with the development of a D-BEM approach to the solutio...
La méthode des éléments frontières pour l’équation des ondes (BEM) est utilisée en acoustique eten é...
We consider the wave equation in a time domain boundary integral formulation. To obtain a stable tim...
Many important physical applications are governed by the wave equation. The formulation as time doma...
Time-domain Boundary Element Methods (BEM) have been successfully used in acoustics, optics and ela...
International audienceThe present paper describes a procedure that improves efficiency, stability an...
This study considers the stability of time domain BEMs for the wave equation in 2D. We show that the...
In this short note alternative time domain boundary integral equations (TDBIE) for the scalar wave e...
AbstractLinear hyperbolic partial differential equations in a homogeneous medium, e.g., the wave equ...
Abstract Time domain Boundary Element formulations are very well suited to treat wave propagation ph...
In this paper we consider wave propagation problems in two-dimensional unbounded domains, including...
We consider the retarded potential boundary integral equation, arising from the 3D Dirichlet exterio...
In this work the direct boundary element method is applied to solve transient wave propagation probl...
In this paper we consider wave propagation problems in two-dimensional unbounded domains, including ...
In this contribution, a novel temporal discretization scheme for time domain boundary integral equat...