Add to ORKGWe prove regularity results up to the boundary for generalized Maxwell equa-tions on Riemannian manifolds with boundary using the calculus of alternat-ing differential forms. We discuss homogeneous and inhomogeneous boundary data and show ‘polynomially weighted ’ regularity in exterior domains of R
We develop a solution theory for a generalized electro-magneto static Maxwell system in an exterior ...
In this paper, a weighted regularization method for the time-harmonic Maxwell equations with perfect...
On a bounded domain Omega in the Euclidean space R-n, we study the homogeneous Dirichlet problem for...
In the thesis at hand we give a comprehensive discussion of basic problems for generalized Maxwell e...
The focus of this paper is the study of the regularity properties of the time harmonic Maxwell's equ...
International audienceThe dynamic Maxwell equations with a strictly dissipative boundary condition i...
The partial regularity in the generalized solutions of boundary Dirichlet and Neuman problems for no...
AbstractThe dynamic Maxwell equations with a strictly dissipative boundary condition is considered. ...
This short note is the announcement of a forthcoming work in which we prove a first general boundary...
This short note is the announcement of a forthcoming work in which we prove a first general boundary...
We study in detail Hodge-Helmholtz decompositions in nonsmooth exterior do-mains Ω ⊂ RN filled with ...
The subject of this paper are Hs and Lp-regularity-results for the stationary and transient Maxwell-...
A point x is an approximate solution of a generalized equation b ∈ F (x) if the distance from the po...
We study the regularity of solutions to problems of minimization of integral functionals, the Dirich...
Thèse déposée le 8 Septembre 2005Maxwell equations are easily solved when the computational domain i...
We develop a solution theory for a generalized electro-magneto static Maxwell system in an exterior ...
In this paper, a weighted regularization method for the time-harmonic Maxwell equations with perfect...
On a bounded domain Omega in the Euclidean space R-n, we study the homogeneous Dirichlet problem for...
In the thesis at hand we give a comprehensive discussion of basic problems for generalized Maxwell e...
The focus of this paper is the study of the regularity properties of the time harmonic Maxwell's equ...
International audienceThe dynamic Maxwell equations with a strictly dissipative boundary condition i...
The partial regularity in the generalized solutions of boundary Dirichlet and Neuman problems for no...
AbstractThe dynamic Maxwell equations with a strictly dissipative boundary condition is considered. ...
This short note is the announcement of a forthcoming work in which we prove a first general boundary...
This short note is the announcement of a forthcoming work in which we prove a first general boundary...
We study in detail Hodge-Helmholtz decompositions in nonsmooth exterior do-mains Ω ⊂ RN filled with ...
The subject of this paper are Hs and Lp-regularity-results for the stationary and transient Maxwell-...
A point x is an approximate solution of a generalized equation b ∈ F (x) if the distance from the po...
We study the regularity of solutions to problems of minimization of integral functionals, the Dirich...
Thèse déposée le 8 Septembre 2005Maxwell equations are easily solved when the computational domain i...
We develop a solution theory for a generalized electro-magneto static Maxwell system in an exterior ...
In this paper, a weighted regularization method for the time-harmonic Maxwell equations with perfect...
On a bounded domain Omega in the Euclidean space R-n, we study the homogeneous Dirichlet problem for...