© 2017 Elsevier Ltd The reconstruction of a penetrable obstacle embedded in a periodic waveguide is a challenging problem. In this paper, the inverse problem is formulated as an optimization problem. We prove some properties of the scattering operator and propose an iterative scheme to approximate the support of the obstacle. Using the limiting absorption principle and a recursive doubling technique, we implement a fast algorithm based on a carefully designed finite element method for the forward scattering problem. Numerical examples validate the effectiveness of the method
We consider the problem of recovering a two-dimensional periodic structure from scattered waves meas...
A highly parallelizable numerical method for time dependent high frequency acoustic scattering probl...
AbstractThe scattering of a plane, time-harmonic acoustic wave (in two-dimensional Euclidean space) ...
This paper concerns the reconstruction of a penetrable obstacle embedded in a waveguide using the sc...
We consider the inverse problem of recovering a 2D periodic structure from scattered waves measured ...
We consider the scattering of time-harmonic electromagnetic waves by penetrable inhomogeneous obstac...
In this paper we consider an inverse scattering problem which consists in retrieving obstacles in a ...
In this paper we prove that a particular entry in the scattering matrix, if known for all energies, ...
International audienceWe consider the propagation of acoustic waves at a given wavenumber in a waveg...
In this paper, we propose new numerical methods for scattering problems in periodic waveguides. Base...
Periodic media problems widely exist in many modern application areas like semiconductor nanostructu...
The paper is devoted to the inverse problem of recovering a 2D periodic structure from scattered wav...
Wave propagation and acoustic scattering problems require vast computational resources to be solved ...
Inverse scattering associated with a fixed and bounded acoustically soft obstacle situated in a homo...
Direct and inverse acoustic scattering problems involving smart obstacles are proposed and some idea...
We consider the problem of recovering a two-dimensional periodic structure from scattered waves meas...
A highly parallelizable numerical method for time dependent high frequency acoustic scattering probl...
AbstractThe scattering of a plane, time-harmonic acoustic wave (in two-dimensional Euclidean space) ...
This paper concerns the reconstruction of a penetrable obstacle embedded in a waveguide using the sc...
We consider the inverse problem of recovering a 2D periodic structure from scattered waves measured ...
We consider the scattering of time-harmonic electromagnetic waves by penetrable inhomogeneous obstac...
In this paper we consider an inverse scattering problem which consists in retrieving obstacles in a ...
In this paper we prove that a particular entry in the scattering matrix, if known for all energies, ...
International audienceWe consider the propagation of acoustic waves at a given wavenumber in a waveg...
In this paper, we propose new numerical methods for scattering problems in periodic waveguides. Base...
Periodic media problems widely exist in many modern application areas like semiconductor nanostructu...
The paper is devoted to the inverse problem of recovering a 2D periodic structure from scattered wav...
Wave propagation and acoustic scattering problems require vast computational resources to be solved ...
Inverse scattering associated with a fixed and bounded acoustically soft obstacle situated in a homo...
Direct and inverse acoustic scattering problems involving smart obstacles are proposed and some idea...
We consider the problem of recovering a two-dimensional periodic structure from scattered waves meas...
A highly parallelizable numerical method for time dependent high frequency acoustic scattering probl...
AbstractThe scattering of a plane, time-harmonic acoustic wave (in two-dimensional Euclidean space) ...