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Laboratoire de recherche

UMR 6602 - UCA/CNRS/SIGMA

Edee Kofi


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Fonction : Permanent (UCA)
Lieu d'exercice : EUPI Bat. 3/4/L
Equipe : N2-Elena (PHOTON)
Section CNU : 63
Téléphone : +33473405203



Publications associées :
12 publications trouvées


2018
ACL
EDEE K., PLUMEY J., MOREAU A., GUIZAL B.
Matched coordinates in the framework of polynomial modal methods for complex metasurface modeling
josa a, vol. 35, p. 608
2018



EDEE K., PLUMEY J., MOREAU A., GUIZAL B.
Matched coordinates in the framework of polynomial modal methods for complex metasurface modeling
Journal of the Optical Society of America. A Optics, Image Science, and Vision, vol. 35, p. 608
2018



EDEE K.
Single mode approach with versatile surface wave phase correction for the extraordinary optical transmission comprehension of 1D period nano-slits arrays
OSA CONTINUUM, vol. 1, p. 613
2018



2017
EDEE K.
Polynomial modal method for analysis of the coupling between a gap plasmon waveguide and a square ring resonator.
Journal of Applied Physics, American Institute of Physics, vol. 122, p. 153102
2017



2016
H. RANDRIAMIHAJA M., GRANET G., EDEE K., RANIRIHARINOSY K.
Polynomial modal analysis of lamellar diffraction gratings in conical mounting
JOSA A, vol. 33, p. 1679
2016



H. RANDRIAMIHAJA M., GRANET G., EDEE K., RANIRIHARINOSY K.
Polynomial modal analysis of lamellar diffraction gratings in conical mounting
JOSA A, vol. 33, p. 1679
2016



HONORE RANDRIAMIHAJA M., GRANET G., EDEE K., RANIRIHARINOSY K.
Polynomial modal analysis of lamellar diffraction gratings in conical mounting
J. Opt. Soc. Am. A, vol. 33, p. 1679--1686
2016



COM
KAISSAR ABBOUD M., SALEH H., CHARON J., GEFFRIN J., CORNET J., DAUCHET J., GRANET G., EDEE K.
Derivation of the radiation pattern of a spheroidal particle with the Aperiodic Fourier Modal Method.
The 4th Advanced Electromagnetics Symposium (AES 2016), 26-28 July 2016, Malaga, Spain.
2016



2015
ACL
EDEE K., PLUMEY J.
Numerical scheme for the modal method based on subsectional Gegenbauer polynomial expansion : application to biperiodic binary grating" JOSA A Vol. 31, 402-410 (2015).
JOSA A, vol. 31, p. 402
2015



EDEE K., PLUMEY J.
Numerical scheme for the modal method based on subsectional Gegenbauer polynomial expansion: application to biperiodic binary grating
Journal of the Optical Society of America A, vol. 32, p. 402--410
2015



EDEE K., PLUMEY J.
Numerical scheme for the modal method based on subsectional Gegenbauer polynomial expansion: application to biperiodic binary grating
Journal of the Optical Society of America A, vol. 32, p. 402--410
2015



COM
KAISSAR ABBOUD M., GRANET G., EDEE K., CORNET J., DAUCHET J.
Computation of spheroidal micro-organisms cross sections using the Aperiodic Fourier Modal Method
36th PIERS Proceeeding, 1942-1946, 6-9 July 2015, Prague, Czech Republic
2015





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