The modal analysis of wave problems of unbounded type involves a continuous sum of radiation modes. This continuum is difficult to handle mathematically and physically. It can be approximated by a discrete set of leaky modes, corresponding to improper modes growing to infinity. Perfectly matched layers (PMLs) have been widely applied in numerical methods to efficiently simulate infinite media, most often without considering a modal approach. This letter aims to bring insight into the modal basis computed with PMLs. PMLs actually enable to reveal of the contribution of leaky modes by redefining the continua (two for elastodynamics), discretized after PML truncation
Guided wave modes can provide precise physical analyses of scattering phenomena. When the structure ...
In this thesis we study the applications of the PML in a multi-layered media. The PML is constructed...
Abstract. We consider the application of a perfectly matched layer (PML) technique to approximate so...
Collino and Tsogka [1] developed a perfectly matched layer (PML) model based on the elastodynamics e...
Abstract. In order to realise the full potential of eigenmode xpansion models, advanced boundary con...
In the mode matching technique is extended to the evaluation of the far field radiation pattern of w...
As an absorbing boundary in infinite domain problems, the perfectly matched layer (PML) is introduce...
One approach to the numerical solution of a wave equation on an unbounded domain uses a bounded doma...
Among the numerous techniques of non destructive evaluation, elastic guided waves are of particular ...
The perfectly matched layer (PML) is a perfectly non-reflecting layer that simulates the absorption ...
International audienceThe purpose of this paper is to present a complete analysis of leaky modes wit...
In this paper, we study finite element approximate solutions to the Helmholtz equation in waveguides...
Maxwell equations are solved in a layer comprising a finite number of homogeneous isotropic dielectr...
Abstract — For numerical simulations of optical waveguides, perfectly matched layers (PMLs) are wide...
Elastic guided waves are of interest for inspecting structures due to their ability to propagate ove...
Guided wave modes can provide precise physical analyses of scattering phenomena. When the structure ...
In this thesis we study the applications of the PML in a multi-layered media. The PML is constructed...
Abstract. We consider the application of a perfectly matched layer (PML) technique to approximate so...
Collino and Tsogka [1] developed a perfectly matched layer (PML) model based on the elastodynamics e...
Abstract. In order to realise the full potential of eigenmode xpansion models, advanced boundary con...
In the mode matching technique is extended to the evaluation of the far field radiation pattern of w...
As an absorbing boundary in infinite domain problems, the perfectly matched layer (PML) is introduce...
One approach to the numerical solution of a wave equation on an unbounded domain uses a bounded doma...
Among the numerous techniques of non destructive evaluation, elastic guided waves are of particular ...
The perfectly matched layer (PML) is a perfectly non-reflecting layer that simulates the absorption ...
International audienceThe purpose of this paper is to present a complete analysis of leaky modes wit...
In this paper, we study finite element approximate solutions to the Helmholtz equation in waveguides...
Maxwell equations are solved in a layer comprising a finite number of homogeneous isotropic dielectr...
Abstract — For numerical simulations of optical waveguides, perfectly matched layers (PMLs) are wide...
Elastic guided waves are of interest for inspecting structures due to their ability to propagate ove...
Guided wave modes can provide precise physical analyses of scattering phenomena. When the structure ...
In this thesis we study the applications of the PML in a multi-layered media. The PML is constructed...
Abstract. We consider the application of a perfectly matched layer (PML) technique to approximate so...