AbstractIn this paper, we develop both semi-discrete and fully discrete mixed finite element methods for modeling wave propagation in three-dimensional double negative metamaterials. Optimal error estimates are proved for Nédélec spaces under the assumption of smooth solutions. To our best knowledge, this is the first error analysis obtained for Maxwell's equations when metamaterials are involved
Abstract—We use the three dimensional Finite Difference Time Domain (FDTD) technique to study metama...
International audienceWe construct and analyze a new family of rectangular (two-dimensional) or cubi...
A mixed finite element Galerkin method is analyzed for a strongly damped wave equation. Optimal erro...
AbstractIn this paper, we develop both semi-discrete and fully discrete mixed finite element methods...
In this paper, we develop a Crank–Nicolson mixed finite element method for modeling wave propagation...
In this paper, we develop a Crank–Nicolson mixed finite element method for modeling wave propagation...
International audienceWe construct and analyze a new family of rectangular (two-dimensional) or cubi...
AbstractWe consider the time dependent Maxwell's equations in dispersive media on a bounded three-di...
We construct and analyze a new family of rectangular (two-dimensional) or cubic (three-dimensional) ...
We present a fast and accurate analysis of double-negative materials (DNMs) with surface integral eq...
Some electromagnetic materials present, in a given frequency range, an effective dielec-tric permitt...
The effects of the presence of double-negative (DNG) metamaterials on the accuracy of the results co...
It is shown that the presence of double negative metamaterials can affect the traditional well posed...
It is shown that the presence of double negative metamaterials can affect the traditional well posed...
A family of implicit-in-time mixed finite element schemes is presented for the numerical approximati...
Abstract—We use the three dimensional Finite Difference Time Domain (FDTD) technique to study metama...
International audienceWe construct and analyze a new family of rectangular (two-dimensional) or cubi...
A mixed finite element Galerkin method is analyzed for a strongly damped wave equation. Optimal erro...
AbstractIn this paper, we develop both semi-discrete and fully discrete mixed finite element methods...
In this paper, we develop a Crank–Nicolson mixed finite element method for modeling wave propagation...
In this paper, we develop a Crank–Nicolson mixed finite element method for modeling wave propagation...
International audienceWe construct and analyze a new family of rectangular (two-dimensional) or cubi...
AbstractWe consider the time dependent Maxwell's equations in dispersive media on a bounded three-di...
We construct and analyze a new family of rectangular (two-dimensional) or cubic (three-dimensional) ...
We present a fast and accurate analysis of double-negative materials (DNMs) with surface integral eq...
Some electromagnetic materials present, in a given frequency range, an effective dielec-tric permitt...
The effects of the presence of double-negative (DNG) metamaterials on the accuracy of the results co...
It is shown that the presence of double negative metamaterials can affect the traditional well posed...
It is shown that the presence of double negative metamaterials can affect the traditional well posed...
A family of implicit-in-time mixed finite element schemes is presented for the numerical approximati...
Abstract—We use the three dimensional Finite Difference Time Domain (FDTD) technique to study metama...
International audienceWe construct and analyze a new family of rectangular (two-dimensional) or cubi...
A mixed finite element Galerkin method is analyzed for a strongly damped wave equation. Optimal erro...