International audienceThis work is devoted to a study of a conjugated infinite element method for Helmholtz problems in exterior domains. A formulation of this method with Lagrange multipliers defined on (semi-)infinite space is presented and analyzed in a domain decomposition context. The implementation aspects of this method in a parallel industrial acoustic software (SYSNOISE) are described in details. Numerical results show the computational efficiency of this method on acoustic scattering problems
In this dissertation two methods for improving the conditioning of infinite element stiffness matric...
In this paper, we first show that the domain decomposition methods that are usually efficient for so...
International audienceThe Finite Element Tearing and Interconnecting method for the Helmholtz equati...
This work is devoted to a convergence study of infinite element (IE) discretizations for the Helmhol...
There are two cases of the exterior problems of the Helmholtz equation. If lambda greater than or eq...
This work is devoted to a study and summary of different Infinite Element (IE) formulations for Helm...
Many acoustic problems (especially in environmental acoustics) involve half-space domains bounded by...
Aspects of conjugated infinite element schemes for unbounded wave problems are reviewed and a genera...
International audienceWe present two different but related Lagrange multiplier based domain decompos...
The theory for coupling of mapped wave infinite elements and special wave finite elements for the so...
Wave propagation problems in unbounded domains require the handling of appropriate radiation conditi...
An acoustic radiation or scattering problem in an unbounded domain is represented by the linear wave...
Time domain acoustic scattering problems in two and three dimensions are studied. The numerical sche...
This paper introduces a class of approximate transparent boundary conditions for the solution of Hel...
A mapped infinite partition of unity method is developed to solve frequency domain acoustic applicat...
In this dissertation two methods for improving the conditioning of infinite element stiffness matric...
In this paper, we first show that the domain decomposition methods that are usually efficient for so...
International audienceThe Finite Element Tearing and Interconnecting method for the Helmholtz equati...
This work is devoted to a convergence study of infinite element (IE) discretizations for the Helmhol...
There are two cases of the exterior problems of the Helmholtz equation. If lambda greater than or eq...
This work is devoted to a study and summary of different Infinite Element (IE) formulations for Helm...
Many acoustic problems (especially in environmental acoustics) involve half-space domains bounded by...
Aspects of conjugated infinite element schemes for unbounded wave problems are reviewed and a genera...
International audienceWe present two different but related Lagrange multiplier based domain decompos...
The theory for coupling of mapped wave infinite elements and special wave finite elements for the so...
Wave propagation problems in unbounded domains require the handling of appropriate radiation conditi...
An acoustic radiation or scattering problem in an unbounded domain is represented by the linear wave...
Time domain acoustic scattering problems in two and three dimensions are studied. The numerical sche...
This paper introduces a class of approximate transparent boundary conditions for the solution of Hel...
A mapped infinite partition of unity method is developed to solve frequency domain acoustic applicat...
In this dissertation two methods for improving the conditioning of infinite element stiffness matric...
In this paper, we first show that the domain decomposition methods that are usually efficient for so...
International audienceThe Finite Element Tearing and Interconnecting method for the Helmholtz equati...