Electrodynamic analysis of optical nanoplasmonic structures

Author

Lerer, A.M.

Author_Institution

Southern Fed. Univ., Rostov-on-Don, Russia

fYear

2013

fDate

16-20 Sept. 2013

Firstpage

40

Lastpage

42

Abstract

In the paper the rigorous solution of vectorial integro-differential equation of diffraction on three dimensional dielectric bodies with complex permittivity was derived by means of Galerkin method. The solution was applied to investigate the diffraction of electromagnetic waves on doubly periodic metallic gratings, to investigate the properties of eigenwaves of nanowaveguides and photonic crystals. The possibility of creation of grating with low coefficients of reflection and transmission at plasmonic resonance was shown. The validity of application of method of approximate boundary conditions for thin dielectric layer considering finite value of metals´ permittivity in optical frequency for calculation of structures, which contain nanoscale metallic layers, was proved.

Keywords

Galerkin method; diffraction gratings; eigenvalues and eigenfunctions; electromagnetic wave diffraction; integro-differential equations; nanophotonics; permittivity; photonic crystals; plasmonics; Galerkin method; approximate boundary conditions; complex permittivity; doubly periodic metallic gratings; eigenwaves; electrodynamic analysis; electromagnetic wave diffraction; nanoscale metallic layers; nanowaveguides; optical frequency; optical nanoplasmonic structures; photonic crystals; plasmonic resonance; thin dielectric layer; three dimensional dielectric bodies; vectorial integro-differential equation; Dielectrics; Diffraction; Nonhomogeneous media; Nonlinear optics; Optical reflection; Optical sensors; Optical surface waves; CNT; Galerkin method; Plasmon; diffraction; integral equation; nanovibrator; nanowaveguide; optical diffraction; polariton;

fLanguage

English

Publisher

ieee

Conference_Titel

Antenna Theory and Techniques (ICATT), 2013 IX International Conference on

Conference_Location

Odessa

Print_ISBN

978-1-4799-2896-5

Type

conf

DOI

10.1109/ICATT.2013.6650681

Filename

6650681