The Rayleigh Wood anomalies refer to an unexpected repartition of the electromagnetic energy between the several interference orders of the light emerging from a grating. Since Hessel and Oliner (Appl. Opt. 4, 1275-1297 (1965)), several studies have been dedicated to this problem, focusing mainly on the case of metallic gratings. In this paper, we derive explicit expressions of the reflection coefficients in the case of dielectric gratings using a perturbative approach. This is done in a multimodal description of the field combined with the use of the admittance matrix, analog to the so-called electromagnetic impedance. Comparisons with direct numerical calculations show a good agreement with our analytical prediction
International audienceA model with two roughness levels for the diffraction of a plane wave by a met...
The authors discuss, with illustrations drawn from the simple example of a dielectric grating under ...
$^{1}$R. W. Wood, Proc. Phys. Soc. (London) XVIII, 396 (1902); Phil. Mag. (Sept. 1902). $^{2}$Lord R...
The Rayleigh Wood anomalies refer to an unexpected repartition of the electromagnetic energy between...
By means of a modal method we have calculated the angular dependence of the reflectivity and the eff...
International audienceThe paper describes and explains the most surprising Wood's anomaly: the total...
Thése d'étatThe thesis is presented in order to obtain the scientific degree ScD. The thesis consist...
Grating spectra exhibit sharp variations of the scattered light, known as grating anomalies. The lat...
By the use of the Rayleigh method we have calculated the angular dependence of the reflectivity and ...
The theory of scattering matrices and microwave network analysis are employed to solve the problem o...
The theory of scattering matrices and microwave network analysis is used to solve the problem of sca...
<p>We calculate electromagnetic transmission through periodic gratings using a mode-matching method ...
The analysis of reflections from thin films or dielectric materials can be approached by a matrix me...
Rayleigh-Fano theory has been extended for the purpose of calculating the polarization anomaly of a ...
We address the problem of the transmission through subwavelength dielectric gratings. Following Maur...
International audienceA model with two roughness levels for the diffraction of a plane wave by a met...
The authors discuss, with illustrations drawn from the simple example of a dielectric grating under ...
$^{1}$R. W. Wood, Proc. Phys. Soc. (London) XVIII, 396 (1902); Phil. Mag. (Sept. 1902). $^{2}$Lord R...
The Rayleigh Wood anomalies refer to an unexpected repartition of the electromagnetic energy between...
By means of a modal method we have calculated the angular dependence of the reflectivity and the eff...
International audienceThe paper describes and explains the most surprising Wood's anomaly: the total...
Thése d'étatThe thesis is presented in order to obtain the scientific degree ScD. The thesis consist...
Grating spectra exhibit sharp variations of the scattered light, known as grating anomalies. The lat...
By the use of the Rayleigh method we have calculated the angular dependence of the reflectivity and ...
The theory of scattering matrices and microwave network analysis are employed to solve the problem o...
The theory of scattering matrices and microwave network analysis is used to solve the problem of sca...
<p>We calculate electromagnetic transmission through periodic gratings using a mode-matching method ...
The analysis of reflections from thin films or dielectric materials can be approached by a matrix me...
Rayleigh-Fano theory has been extended for the purpose of calculating the polarization anomaly of a ...
We address the problem of the transmission through subwavelength dielectric gratings. Following Maur...
International audienceA model with two roughness levels for the diffraction of a plane wave by a met...
The authors discuss, with illustrations drawn from the simple example of a dielectric grating under ...
$^{1}$R. W. Wood, Proc. Phys. Soc. (London) XVIII, 396 (1902); Phil. Mag. (Sept. 1902). $^{2}$Lord R...