International audienceIn this paper, we derive discrete transparent boundary conditions for a class of linearized Boussinesq equations. These conditions happen to be non-local in time and we test numerically their accuracy with a Crank-Nicolson time-discretization on a staggered grid. We use the derived transparent boundary conditions as interface conditions in a domain decomposition method, where they become local in time. We analyze numerically their efficiency thanks to comparisons made with other interface conditions
A new approach to derive transparent boundary conditions (TBCs) for dispersive wave, Schrödinger, he...
This paper obtains the solitary wave solutions of two different forms of Boussinesq equations that m...
Transparent boundary conditions (TBCs) are an important tool for the truncation of the computational...
International audienceIn this paper, we derive discrete transparent boundary conditions for a class ...
International audienceIn this paper, we consider artificial boundary conditions for the linearized m...
International audienceWe consider various approximations of artificial boundary conditions for linea...
AbstractThe combined approach of linearization and finite difference method is used to solve an anal...
A study of the Boussinesq equations in one dimension is presented. These equations describe the nonl...
Considered here is a class of Boussinesq systems of Nwogu type. Such systems describe propagation of...
National audienceThis work is dedicated to the numerical computations of the primitive equations (PE...
AbstractA numerical solution procedure based on the method of lines for solving the Nwogu one-dimens...
The accurate numerical simulation of wave disturbance within harbours requires consideration of both...
International audienceThis paper presents a study of optimized Schwarz domain decomposition methods ...
In this thesis the modelling of water wave propagation over uneven bottoms using Boussinesq-like mod...
We develop well-posedness theory and analytical and numerical solution techniques for Boussinesq-typ...
A new approach to derive transparent boundary conditions (TBCs) for dispersive wave, Schrödinger, he...
This paper obtains the solitary wave solutions of two different forms of Boussinesq equations that m...
Transparent boundary conditions (TBCs) are an important tool for the truncation of the computational...
International audienceIn this paper, we derive discrete transparent boundary conditions for a class ...
International audienceIn this paper, we consider artificial boundary conditions for the linearized m...
International audienceWe consider various approximations of artificial boundary conditions for linea...
AbstractThe combined approach of linearization and finite difference method is used to solve an anal...
A study of the Boussinesq equations in one dimension is presented. These equations describe the nonl...
Considered here is a class of Boussinesq systems of Nwogu type. Such systems describe propagation of...
National audienceThis work is dedicated to the numerical computations of the primitive equations (PE...
AbstractA numerical solution procedure based on the method of lines for solving the Nwogu one-dimens...
The accurate numerical simulation of wave disturbance within harbours requires consideration of both...
International audienceThis paper presents a study of optimized Schwarz domain decomposition methods ...
In this thesis the modelling of water wave propagation over uneven bottoms using Boussinesq-like mod...
We develop well-posedness theory and analytical and numerical solution techniques for Boussinesq-typ...
A new approach to derive transparent boundary conditions (TBCs) for dispersive wave, Schrödinger, he...
This paper obtains the solitary wave solutions of two different forms of Boussinesq equations that m...
Transparent boundary conditions (TBCs) are an important tool for the truncation of the computational...