\u3cp\u3eThe generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensional spatial spectral integral equation formulation for electromagnetic scattering from dielectric objects in a stratified dielectric medium is explained. In the spectral domain, the Green function, contrast current density, and scattered electric field are represented on a complex integration manifold that evades the poles and branch cuts that are present in the Green function. In the spatial domain, the field-material interactions are reformulated by a normal-vector field approach, which obeys the Li factorization rules. Numerical evidence is shown that the computation time of this method scales as O(Nlog N) on the number of unknow...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
Abstract—This paper first presents a spectral integral method (SIM) for electromagnetic scattering f...
International audienceThe Lippmann–Schwinger integral equation describes the scattering of acoustic ...
The generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensi...
The generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensi...
The generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensi...
The generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensi...
\u3cp\u3eWe present a method to simulate two-dimensional scattering by dielectric objects embedded i...
We present a method to simulate two-dimensional scattering by dielectric objects embedded in a diele...
With a 3D spatial spectral integral-equation method for EM scattering from finite objects, a signifi...
With a 3D spatial spectral integral-equation method for EM scattering from finite objects, a signifi...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
Abstract—This paper first presents a spectral integral method (SIM) for electromagnetic scattering f...
International audienceThe Lippmann–Schwinger integral equation describes the scattering of acoustic ...
The generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensi...
The generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensi...
The generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensi...
The generalization of a two-dimensional spatial spectral volume integral equation to a three-dimensi...
\u3cp\u3eWe present a method to simulate two-dimensional scattering by dielectric objects embedded i...
We present a method to simulate two-dimensional scattering by dielectric objects embedded in a diele...
With a 3D spatial spectral integral-equation method for EM scattering from finite objects, a signifi...
With a 3D spatial spectral integral-equation method for EM scattering from finite objects, a signifi...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
We propose a mixed spatial spectral method aimed directly at aperiodic, finite scatterers in a layer...
Abstract—This paper first presents a spectral integral method (SIM) for electromagnetic scattering f...
International audienceThe Lippmann–Schwinger integral equation describes the scattering of acoustic ...