A Numerical Method for the Solution of Time-Harmonic Maxwell Equations for Two-Dimensional Scatterers | Zendy

Maxim Pisarenco | Zendy; J.M.L. Maubach | Zendy; I.D. Setija | Zendy; Robert M. M. Mattheij | Zendy; Theodore E. Simos | Zendy; George Psihoyios | Zendy; Ch. Tsitouras | Zendy

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A Numerical Method for the Solution of Time-Harmonic Maxwell Equations for Two-Dimensional Scatterers

Author(s) -

Maxim Pisarenco,

J.M.L. Maubach,

I.D. Setija,

Robert M. M. Mattheij,

Theodore E. Simos,

George Psihoyios,

Ch. Tsitouras

Publication year - 2010

Publication title -

aip conference proceedings

Language(s) - English

Resource type - Conference proceedings

SCImago Journal Rank - 0.177

H-Index - 75

eISSN - 1551-7616

pISSN - 0094-243X

DOI - 10.1063/1.3498350

Subject(s) - aperiodic graph , maxwell's equations , mathematical analysis , fourier transform , boundary value problem , physics , periodic boundary conditions , modal , mathematics , chemistry , combinatorics , polymer chemistry

The Fourier modal method (FMM) is a method for efficiently solving Maxwell equations with periodic boundary conditions. In a recent paper [1] the extension of the FMM to non‐periodic structures has been demonstrated for a simple two‐dimensional rectangular scatterer illuminated by TE‐polarized light with a wavevector normal to the third (invariant) dimension. In this paper we present a generalized version of the aperiodic Fourier modal method in contrast‐field formulation (aFMM‐CFF) which allows arbitrary profiles of the scatterer as well as arbitrary angles of incidence of light.

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