Title :
Green´s functions for strip-loaded grounded dielectric slab derived without using Floquet mode expansion
Author :
Sipus, Z. ; Kildal, P. ; Kishk, A.A.
Author_Institution :
Dept. of Microwave Technol., Chalmers Univ. of Technol., Goteborg, Sweden
Abstract :
The concept of soft and hard surfaces has been introduced in electromagnetic theory as surfaces along which the power density is zero or has a maximum. Two common realizations are the corrugated surface and the strip-loaded grounded dielectric slab. The latter has the advantages of low cost and light weight in comparison with the corrugated surface. Strip-loaded surfaces can be rigorously analyzed by using the periodical property of the structure, thus expanding the field in Floquet modes. This is a complicated procedure in particular if the source is not a plane wave. One simplification of the problem can be made by using the asymptotic strip boundary conditions (ASBC). If the width of the strip is narrow and the periodicity of the strips is small compared to the wavelength (which is common in practice), we can treat the structure in an asymptotic way, as if the width and the periodicity of the strips approach zero. Consequently, there is no need of expanding the field in a series of Floquet modes. We present the use of the ASBC to calculate the Green´s functions of a strip-loaded plane surface.
Keywords :
Green´s function methods; dielectric waveguides; waveguide theory; Green´s functions; asymptotic strip boundary conditions; corrugated surface; electromagnetic theory; hard surfaces; periodical property; power density; soft surfaces; strip width; strip-loaded grounded dielectric slab; strip-loaded plane surface; wavelength; Bandwidth; Boundary conditions; Corrugated surfaces; Dielectrics; Green´s function methods; Microwave technology; Microwave theory and techniques; Predictive models; Slabs; Strips;
Conference_Titel :
Antennas and Propagation Society International Symposium, 1996. AP-S. Digest
Conference_Location :
Baltimore, MD, USA
Print_ISBN :
0-7803-3216-4
DOI :
10.1109/APS.1996.550000