A uniqueness result for the recovery of the electric and magnetic coefficients in the time-harmonic Maxwell equations from local boundary measurements is proven. No special geometrical condition is imposed on the inaccessible part of the boundary of the domain, apart from imposing that the boundary of the domain is C 1,1. The coefficients are assumed to coincide on a neighbourhood of the boundary, a natural property in application
Abstract. In this paper we study inverse boundary value problems with par-tial data for the magnetic...
The first contribution of this thesis is a new regularity theorem for time harmonic Maxwell's equati...
The uniqueness theorem of time-harmonic electromagnetic fields, which is the theoretical basis of bo...
AbstractA uniqueness result for the recovery of the electric and magnetic coefficients in the time-h...
In this joint work with B.M. Brown and J. Reyes, I discuss recovery of the coefficients in a non-sel...
A uniqueness result for the recovery of the electric and magnetic coefficients in the time-harmonic ...
Abstract. In this article we study the inverse source problem for Maxwell transmission problem; i.e....
In this article we consider an inverse boundary value problem for the time-harmonic Maxwell equation...
International audienceThis paper is concerned with the uniqueness on two inverse moving source probl...
We consider the homogeneous Dirichlet problem Delta u = -f (u) <= 0 in Omega with u = 0 on delta Ome...
We consider the inverse potential problem of determining an unknown potential in a Schrödinger equat...
We analyze the solution of the time-harmonic Maxwell equations with vanishing electric permittivity ...
AbstractIn this paper, we consider the problem of determining the electromagnetic state of a body fr...
International audienceWe consider the inverse problem of determining an electromagnetic potential ap...
This paper is devoted to the reconstruction of the time and space-dependent coefficient in an invers...
Abstract. In this paper we study inverse boundary value problems with par-tial data for the magnetic...
The first contribution of this thesis is a new regularity theorem for time harmonic Maxwell's equati...
The uniqueness theorem of time-harmonic electromagnetic fields, which is the theoretical basis of bo...
AbstractA uniqueness result for the recovery of the electric and magnetic coefficients in the time-h...
In this joint work with B.M. Brown and J. Reyes, I discuss recovery of the coefficients in a non-sel...
A uniqueness result for the recovery of the electric and magnetic coefficients in the time-harmonic ...
Abstract. In this article we study the inverse source problem for Maxwell transmission problem; i.e....
In this article we consider an inverse boundary value problem for the time-harmonic Maxwell equation...
International audienceThis paper is concerned with the uniqueness on two inverse moving source probl...
We consider the homogeneous Dirichlet problem Delta u = -f (u) <= 0 in Omega with u = 0 on delta Ome...
We consider the inverse potential problem of determining an unknown potential in a Schrödinger equat...
We analyze the solution of the time-harmonic Maxwell equations with vanishing electric permittivity ...
AbstractIn this paper, we consider the problem of determining the electromagnetic state of a body fr...
International audienceWe consider the inverse problem of determining an electromagnetic potential ap...
This paper is devoted to the reconstruction of the time and space-dependent coefficient in an invers...
Abstract. In this paper we study inverse boundary value problems with par-tial data for the magnetic...
The first contribution of this thesis is a new regularity theorem for time harmonic Maxwell's equati...
The uniqueness theorem of time-harmonic electromagnetic fields, which is the theoretical basis of bo...