DocumentCode
2935398
Title
Simulation of anisotropic artificial impedance surface with rectangular and diamond lattices
Author
Quarfoth, Ryan ; Sievenpiper, Daniel
Author_Institution
Electr. & Comput. Eng., Univ. of California, San Diego, San Diego, CA, USA
fYear
2011
fDate
3-8 July 2011
Firstpage
1498
Lastpage
1501
Abstract
Infinite lattices of patches covering grounded dielectric slabs were simulated using Ansoft HFSS. Both rectangular and diamond unit cells were studied. For waves propagating along rectangular unit cells, the transverse cell dimension has no effect on the surface impedance or dispersion characteristics. For diamond unit cells, the surface impedance and dispersion characteristics vary significantly for different transverse cell lengths when the wave propagates along the shorter unit cell dimension. For waves propagating over the longer dimension, surface impedance and dispersion remain similar. Results show that at a given frequency, the impedance can be varied by changing the length of the cell in the propagating direction. For rectangular cells, impedance in orthogonal directions is independent of each other, and an anisotropic impedance tensor can be created based on the size and orientation of the cell.
Keywords
anisotropic media; computational electromagnetics; dielectric materials; dispersion (wave); electromagnetic wave propagation; slabs; Ansoft HFSS simulation; anisotropic artificial impedance surface simulation; anisotropic impedance tensor; diamond lattices; diamond unit cell; dispersion characteristics; grounded dielectric slab; rectangular lattices; rectangular unit cell; surface wave propagation; transverse cell dimension; Diamond-like carbon; Dispersion; Geometry; Impedance; Lattices; Surface impedance; Surface waves; Artificial impedance surface; anisotropic impedance; diamond lattice; rectangular lattice;
fLanguage
English
Publisher
ieee
Conference_Titel
Antennas and Propagation (APSURSI), 2011 IEEE International Symposium on
Conference_Location
Spokane, WA
ISSN
1522-3965
Print_ISBN
978-1-4244-9562-7
Type
conf
DOI
10.1109/APS.2011.5996579
Filename
5996579
Link To Document