DocumentCode :
1933963
Title :
The finite difference frequency domain method for the eigenanalysis of open periodic structures
Author :
Lavranos, C.S. ; Theofanopoulos, P.C. ; Zoiros, K. ; Granet, G. ; Kyriacou, G.A.
Author_Institution :
Dept. of Electr. & Comput. Eng., Democritus Univ. of Thrace, Xanthi, Greece
fYear :
2015
fDate :
13-17 April 2015
Firstpage :
1
Lastpage :
5
Abstract :
The eigenanalysis of periodic stuctures is presented herein by extending our previous two - dimensional curvilinear frequency domain finite difference domain (FDFD) toward the eigenanalysis of open/radiating periodic structures. Initially, the open/radiating structures are simulated using the Perfectly Matched Layer (PML), while later Mur´s Absorbing Boundary Conditions (ABC) will be introduced within the FDFD formulation. In parallel, the periodicity of the structure is accounted through the enforcement of Periodic Boundary conditions (PBC) within the FDFD formulation. The periodicity can be either in one or in two dimensions, while out of plane propagation is assumed along the third dimension with propagation constant different from zero.
Keywords :
absorbing media; electromagnetic wave absorption; electromagnetic wave propagation; finite difference methods; frequency-domain analysis; ABC; FDFD method; Mur absorbing boundary condition; PBC; PML; open periodic structure eigenanalysis; perfectly matched layer; periodic boundary condition; propagation constant; radiating periodic structure; two-dimensional curvilinear frequency domain finite difference domain method; Boundary conditions; Finite difference methods; Frequency-domain analysis; Geometry; Mathematical model; Perfectly matched layers; Periodic structures; ABC; Open - radiating structures; PML; anisotropic materials; finite difference; frequency domain; periodic eigenanalysis;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Antennas and Propagation (EuCAP), 2015 9th European Conference on
Conference_Location :
Lisbon
Type :
conf
Filename :
7228770
Link To Document :
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